Class 12th Chemistry Part Ii CBSE Solution
Intext Questions Pg-317- Classify the following as primary, secondary and tertiary alcohols:…
- H2C = CH - CH2OH Classify the following as primary, secondary and tertiary alcohols:…
- CH3 - CH2 - CH2 - OH Classify the following as primary, secondary and tertiary alcohols:…
- Classify the following as primary, secondary and tertiary alcohols:…
- Classify the following as primary, secondary and tertiary alcohols:…
- Classify the following as primary, secondary and tertiary alcohols:…
- Identify allylic alcohols in the above examples.
Intext Questions Pg-320Intext Questions Pg-325- Show how are the following alcohols prepared by the reaction of a suitable Grignard…
- Show how are the following alcohols prepared by the reaction of a suitable Grignard…
- Write structures of the products of the following reactions:
- Write structures of the products of the following reactions:
- Write structures of the products of the following reactions:
Intext Questions Pg-335- Give structures of the products you would expect when each of the following alcohol reacts…
- Predict the major product of acid catalyzed dehydration of (i) 1-methyl cyclohexanol and…
- Ortho and para nitrophenols are more acidic than phenol. Draw the resonance structures of…
- Reimer - Tiemann reaction Write the equations involved in the following reactions:…
- Kolbe’s reaction Write the equations involved in the following reactions:…
Intext Questions Pg-342- Write the reactions of Williamson synthesis of 2-ethoxy-3-methyl pentane starting from…
- Which of the following is an appropriate set of reactants for the preparation of…
- CH3 - CH2 - CH2 - O - CH3 + HBr → Predict the products of the following reactions:…
- Predict the products of the following reactions:
- Predict the products of the following reactions:
- Predict the products of the following reactions:
Exercises- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- C6H5-O-C2H5 Write IUPAC names of the following compounds:
- C6H5-O-C7H15(n-) Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- 2-Methylbutan-2-ol Write structures of the compounds whose IUPAC names are as follows:…
- 1-Phenylpropan-2-ol Write structures of the compounds whose IUPAC names are as follows:…
- 3,5-Dimethylhexane -1, 3, 5-triol Write structures of the compounds whose IUPAC names are…
- 2,3 - Diethylphenol Write structures of the compounds whose IUPAC names are as follows:…
- 1 - Ethoxypropane Write structures of the compounds whose IUPAC names are as follows:…
- 2-Ethoxy-3-methylpentane Write structures of the compounds whose IUPAC names are as…
- Cyclohexylmethanol Write structures of the compounds whose IUPAC names are as follows:…
- 3-Cyclohexylpentan-3-ol Write structures of the compounds whose IUPAC names are as…
- Cyclopent-3-en-1-ol Write structures of the compounds whose IUPAC names are as follows:…
- 4-Chloro-3-ethylbutan-1-ol. Write structures of the compounds whose IUPAC names are as…
- Draw the structures of all isomeric alcohols of molecular formula C5H12O and give their…
- Classify the isomers of alcohols in question 3. (i) as primary, secondary and tertiary…
- Explain why propanol has higher boiling point than that of the hydrocarbon, butane?…
- Alcohols are comparatively more soluble in water than hydrocarbons of comparable molecular…
- What is meant by the hydroboration-oxidation reaction? Illustrate it with an example.…
- Give the structures and IUPAC names of monohydric phenols of molecular formula, C7H8O.…
- While separating a mixture of ortho and para nitrophenols by steam distillation, name the…
- Give the equations of reactions for the preparation of phenol from cumene.…
- Write chemical reaction for the preparation of phenol from chlorobenzene.…
- Write the mechanism of hydration of ethene to yield ethanol.
- You are given benzene, conc. H2SO4 and NaOH. Write the equations for the preparation of…
- 1-phenylethanol from a suitable alkene. Show how will you synthesise:…
- cyclohexylmethanol using an alkyl halide by an SN2 reaction. Show how will you synthesise:…
- pentan-1-ol using a suitable alkyl halide? Show how will you synthesise:…
- Give two reactions that show the acidic nature of phenol. Compare acidity of phenol with…
- Explain why is ortho nitrophenol more acidic than ortho methoxyphenol ?…
- Explain how does the -OH group attached to a carbon of benzene ring activate it towards…
- Oxidation of propan-1-ol with an alkaline KMnO4 solution. Give equations of the following…
- Bromine in CS2 with phenol. Give equations of the following reactions:…
- Dilute HNO3 with phenol. Give equations of the following reactions:…
- Treating phenol with chloroform in presence of aqueous NaOH Give equations of the…
- Kolbe’s reaction. Explain the following with an example.
- Reimer-Tiemann reaction. Explain the following with an example.
- Williamson ether synthesis. Explain the following with an example.…
- Unsymmetrical ether Explain the following with an example.
- Write the mechanism of acid dehydration of ethanol to yield ethene…
- Propene → Propane-2-ol. How are the following conversions carried out?…
- Benzyl chloride → Benzyl alcohol. How are the following conversions carried out?…
- Ethyl magnesium chloride → Propane-1-ol. How are the following conversions carried out?…
- Methyl magnesium bromide → 2-Methylpropan-2-ol How are the following conversions carried…
- Oxidation of a primary alcohol to carboxylic acid. Name the reagents used in the following…
- Oxidation of a primary alcohol to an aldehyde. Name the reagents used in the following…
- Bromination of phenol to 2,4,6-tribromophenol. Name the reagents used in the following…
- Benzyl alcohol to benzoic acid. Name the reagents used in the following reactions:…
- Dehydration of propan-2-ol to propene. Name the reagents used in the following reactions:…
- Butan-2-one to butan-2-ol. Name the reagents used in the following reactions:…
- Give a reason for the higher boiling point of ethanol in comparison to methoxymethane.…
- Give IUPAC names of the following ethers:
- CH3OCH2CH2Cl Give IUPAC names of the following ethers:
- O2N-C6H4-OCH3(p) Give IUPAC names of the following ethers:
- CH3 CH2CH2OCH3 Give IUPAC names of the following ethers:
- Give IUPAC names of the following ethers:
- Give IUPAC names of the following ethers:
- 1-Propoxypropane. Write the names of reagents and equations for the preparation of the…
- Ethoxybenzene Write the names of reagents and equations for the preparation of the…
- 2-Methoxy-2-methylpropane Write the names of reagents and equations for the preparation of…
- 1-Methoxyethane Write the names of reagents and equations for the preparation of the…
- Illustrate with examples the limitations of Williamson synthesis for the preparation of…
- How is 1-propoxypropane synthesized from propan-1-ol? Write mechanism of this reaction.…
- Preparation of ethers by acid dehydration of secondary or tertiary alcohols is not a…
- 1-propoxypropane Write the equation of the reaction of hydrogen iodide with:…
- methoxybenzene and Write the equation of the reaction of hydrogen iodide with:…
- benzyl ethyl ether. Write the equation of the reaction of hydrogen iodide with:…
- Explain the fact that in aryl alkyl ethers (i) the alkoxy group activates the benzene ring…
- Write the mechanism of the reaction of HI with methoxymethane.
- Friedel-Crafts reaction - alkylation of anisole. Write equations of the following…
- Nitration of anisole. Write equations of the following reactions:…
- Bromination of anisole in ethanoic acid medium. Write equations of the following…
- Friedel-Craft’s acetylation of anisole. Write equations of the following reactions:…
- Show how would you synthesise the following alcohols from appropriate alkenes?…
- Show how would you synthesise the following alcohols from appropriate alkenes?…
- Show how would you synthesise the following alcohols from appropriate alkenes?…
- Show how would you synthesise the following alcohols from appropriate alkenes?…
- When 3-methylbutan-2-ol is treated with HBr, the following reaction takes place: Give a…
- Classify the following as primary, secondary and tertiary alcohols:…
- H2C = CH - CH2OH Classify the following as primary, secondary and tertiary alcohols:…
- CH3 - CH2 - CH2 - OH Classify the following as primary, secondary and tertiary alcohols:…
- Classify the following as primary, secondary and tertiary alcohols:…
- Classify the following as primary, secondary and tertiary alcohols:…
- Classify the following as primary, secondary and tertiary alcohols:…
- Identify allylic alcohols in the above examples.
- Show how are the following alcohols prepared by the reaction of a suitable Grignard…
- Show how are the following alcohols prepared by the reaction of a suitable Grignard…
- Write structures of the products of the following reactions:
- Write structures of the products of the following reactions:
- Write structures of the products of the following reactions:
- Give structures of the products you would expect when each of the following alcohol reacts…
- Predict the major product of acid catalyzed dehydration of (i) 1-methyl cyclohexanol and…
- Ortho and para nitrophenols are more acidic than phenol. Draw the resonance structures of…
- Reimer - Tiemann reaction Write the equations involved in the following reactions:…
- Kolbe’s reaction Write the equations involved in the following reactions:…
- Write the reactions of Williamson synthesis of 2-ethoxy-3-methyl pentane starting from…
- Which of the following is an appropriate set of reactants for the preparation of…
- CH3 - CH2 - CH2 - O - CH3 + HBr → Predict the products of the following reactions:…
- Predict the products of the following reactions:
- Predict the products of the following reactions:
- Predict the products of the following reactions:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- C6H5-O-C2H5 Write IUPAC names of the following compounds:
- C6H5-O-C7H15(n-) Write IUPAC names of the following compounds:
- Write IUPAC names of the following compounds:
- 2-Methylbutan-2-ol Write structures of the compounds whose IUPAC names are as follows:…
- 1-Phenylpropan-2-ol Write structures of the compounds whose IUPAC names are as follows:…
- 3,5-Dimethylhexane -1, 3, 5-triol Write structures of the compounds whose IUPAC names are…
- 2,3 - Diethylphenol Write structures of the compounds whose IUPAC names are as follows:…
- 1 - Ethoxypropane Write structures of the compounds whose IUPAC names are as follows:…
- 2-Ethoxy-3-methylpentane Write structures of the compounds whose IUPAC names are as…
- Cyclohexylmethanol Write structures of the compounds whose IUPAC names are as follows:…
- 3-Cyclohexylpentan-3-ol Write structures of the compounds whose IUPAC names are as…
- Cyclopent-3-en-1-ol Write structures of the compounds whose IUPAC names are as follows:…
- 4-Chloro-3-ethylbutan-1-ol. Write structures of the compounds whose IUPAC names are as…
- Draw the structures of all isomeric alcohols of molecular formula C5H12O and give their…
- Classify the isomers of alcohols in question 3. (i) as primary, secondary and tertiary…
- Explain why propanol has higher boiling point than that of the hydrocarbon, butane?…
- Alcohols are comparatively more soluble in water than hydrocarbons of comparable molecular…
- What is meant by the hydroboration-oxidation reaction? Illustrate it with an example.…
- Give the structures and IUPAC names of monohydric phenols of molecular formula, C7H8O.…
- While separating a mixture of ortho and para nitrophenols by steam distillation, name the…
- Give the equations of reactions for the preparation of phenol from cumene.…
- Write chemical reaction for the preparation of phenol from chlorobenzene.…
- Write the mechanism of hydration of ethene to yield ethanol.
- You are given benzene, conc. H2SO4 and NaOH. Write the equations for the preparation of…
- 1-phenylethanol from a suitable alkene. Show how will you synthesise:…
- cyclohexylmethanol using an alkyl halide by an SN2 reaction. Show how will you synthesise:…
- pentan-1-ol using a suitable alkyl halide? Show how will you synthesise:…
- Give two reactions that show the acidic nature of phenol. Compare acidity of phenol with…
- Explain why is ortho nitrophenol more acidic than ortho methoxyphenol ?…
- Explain how does the -OH group attached to a carbon of benzene ring activate it towards…
- Oxidation of propan-1-ol with an alkaline KMnO4 solution. Give equations of the following…
- Bromine in CS2 with phenol. Give equations of the following reactions:…
- Dilute HNO3 with phenol. Give equations of the following reactions:…
- Treating phenol with chloroform in presence of aqueous NaOH Give equations of the…
- Kolbe’s reaction. Explain the following with an example.
- Reimer-Tiemann reaction. Explain the following with an example.
- Williamson ether synthesis. Explain the following with an example.…
- Unsymmetrical ether Explain the following with an example.
- Write the mechanism of acid dehydration of ethanol to yield ethene…
- Propene → Propane-2-ol. How are the following conversions carried out?…
- Benzyl chloride → Benzyl alcohol. How are the following conversions carried out?…
- Ethyl magnesium chloride → Propane-1-ol. How are the following conversions carried out?…
- Methyl magnesium bromide → 2-Methylpropan-2-ol How are the following conversions carried…
- Oxidation of a primary alcohol to carboxylic acid. Name the reagents used in the following…
- Oxidation of a primary alcohol to an aldehyde. Name the reagents used in the following…
- Bromination of phenol to 2,4,6-tribromophenol. Name the reagents used in the following…
- Benzyl alcohol to benzoic acid. Name the reagents used in the following reactions:…
- Dehydration of propan-2-ol to propene. Name the reagents used in the following reactions:…
- Butan-2-one to butan-2-ol. Name the reagents used in the following reactions:…
- Give a reason for the higher boiling point of ethanol in comparison to methoxymethane.…
- Give IUPAC names of the following ethers:
- CH3OCH2CH2Cl Give IUPAC names of the following ethers:
- O2N-C6H4-OCH3(p) Give IUPAC names of the following ethers:
- CH3 CH2CH2OCH3 Give IUPAC names of the following ethers:
- Give IUPAC names of the following ethers:
- Give IUPAC names of the following ethers:
- 1-Propoxypropane. Write the names of reagents and equations for the preparation of the…
- Ethoxybenzene Write the names of reagents and equations for the preparation of the…
- 2-Methoxy-2-methylpropane Write the names of reagents and equations for the preparation of…
- 1-Methoxyethane Write the names of reagents and equations for the preparation of the…
- Illustrate with examples the limitations of Williamson synthesis for the preparation of…
- How is 1-propoxypropane synthesized from propan-1-ol? Write mechanism of this reaction.…
- Preparation of ethers by acid dehydration of secondary or tertiary alcohols is not a…
- 1-propoxypropane Write the equation of the reaction of hydrogen iodide with:…
- methoxybenzene and Write the equation of the reaction of hydrogen iodide with:…
- benzyl ethyl ether. Write the equation of the reaction of hydrogen iodide with:…
- Explain the fact that in aryl alkyl ethers (i) the alkoxy group activates the benzene ring…
- Write the mechanism of the reaction of HI with methoxymethane.
- Friedel-Crafts reaction - alkylation of anisole. Write equations of the following…
- Nitration of anisole. Write equations of the following reactions:…
- Bromination of anisole in ethanoic acid medium. Write equations of the following…
- Friedel-Craft’s acetylation of anisole. Write equations of the following reactions:…
- Show how would you synthesise the following alcohols from appropriate alkenes?…
- Show how would you synthesise the following alcohols from appropriate alkenes?…
- Show how would you synthesise the following alcohols from appropriate alkenes?…
- Show how would you synthesise the following alcohols from appropriate alkenes?…
- When 3-methylbutan-2-ol is treated with HBr, the following reaction takes place: Give a…
Intext Questions Pg-317
Question 1.Classify the following as primary, secondary and tertiary alcohols:
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)
Answer:It is primary alcohol because carbon which carries the –OH group is only attached to one alkyl group.
Question 2.Classify the following as primary, secondary and tertiary alcohols:
H2C = CH – CH2OH
Answer:It is primary alcohol because carbon which carries the –OH group is only attached to one alkene group.
Question 3.Classify the following as primary, secondary and tertiary alcohols:
CH3 – CH2 – CH2 – OH
Answer:It is primary alcohol because the carbon which carries the –OH group is only attached to one propyl group.
Question 4.Classify the following as primary, secondary and tertiary alcohols:
![](data:image/png;base64,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)
Answer:It is secondary alcohol because the carbon which carries the –OH group is joined directly to methyl and benzene.
Question 5.Classify the following as primary, secondary and tertiary alcohols:
![](data:image/png;base64,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)
Answer:It is secondary alcohol because the carbon which carries the –OH group is joined directly to two different alkyl groups.
Question 6.Classify the following as primary, secondary and tertiary alcohols:
![](data:image/png;base64,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)
Answer:It is tertiary alcohol because the carbon which carries the –OH group is joined directly to three different alkyl groups. Here two of the alkyl group is methyl and the third one is 1-ethylbenzene.
Question 7.Identify allylic alcohols in the above examples.
Answer:Allylic alcohol is an organic compound which has the structural formula CH2 = CHCH2OH. In other words, in these alcohols, the the-OH group is attached to sp2 hybridized carbon next to the carbon-carbon double bond, that is to an allylic carbon. Therefore, in the above examples, the following are the allylic alcohols.
(ii) H2C = CH – CH2OH and
(vi)
![](data:image/png;base64,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)
Classify the following as primary, secondary and tertiary alcohols:
Answer:
It is primary alcohol because carbon which carries the –OH group is only attached to one alkyl group.
Question 2.
Classify the following as primary, secondary and tertiary alcohols:
H2C = CH – CH2OH
Answer:
It is primary alcohol because carbon which carries the –OH group is only attached to one alkene group.
Question 3.
Classify the following as primary, secondary and tertiary alcohols:
CH3 – CH2 – CH2 – OH
Answer:
It is primary alcohol because the carbon which carries the –OH group is only attached to one propyl group.
Question 4.
Classify the following as primary, secondary and tertiary alcohols:
Answer:
It is secondary alcohol because the carbon which carries the –OH group is joined directly to methyl and benzene.
Question 5.
Classify the following as primary, secondary and tertiary alcohols:
Answer:
It is secondary alcohol because the carbon which carries the –OH group is joined directly to two different alkyl groups.
Question 6.
Classify the following as primary, secondary and tertiary alcohols:
Answer:
It is tertiary alcohol because the carbon which carries the –OH group is joined directly to three different alkyl groups. Here two of the alkyl group is methyl and the third one is 1-ethylbenzene.
Question 7.
Identify allylic alcohols in the above examples.
Answer:
Allylic alcohol is an organic compound which has the structural formula CH2 = CHCH2OH. In other words, in these alcohols, the the-OH group is attached to sp2 hybridized carbon next to the carbon-carbon double bond, that is to an allylic carbon. Therefore, in the above examples, the following are the allylic alcohols.
(ii) H2C = CH – CH2OH and
(vi)
Intext Questions Pg-320
Question 1.Name the following compounds according to IUPAC system.
(i) ![](data:image/png;base64,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)
(ii) 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)
(iii) ![](data:image/png;base64,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)
(iv) ![](data:image/png;base64,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)
(v) ![](data:image/png;base64,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)
Answer:(i) 3-chloroethyl-2-isopropylpentan-1-ol
(ii) 2,5-Dimethylhexane-1,3-diol
(iii) 3-Bromocyclohexanol
(iv) Hex-1-en-3-ol
(v) 2-Bromo-3-methylbut-2-en-1-ol
Name the following compounds according to IUPAC system.
(i)
(ii)
(iii)
(iv)
(v)
Answer:
(i) 3-chloroethyl-2-isopropylpentan-1-ol
(ii) 2,5-Dimethylhexane-1,3-diol
(iii) 3-Bromocyclohexanol
(iv) Hex-1-en-3-ol
(v) 2-Bromo-3-methylbut-2-en-1-ol
Intext Questions Pg-325
Question 1.Show how are the following alcohols prepared by the reaction of a suitable Grignard reagent on methanal?
![](data:image/png;base64,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)
Answer:In the Grignard reagent reaction, the first step of the reaction is the nucleophilic addition of Grignard reagent to the carbonyl group to form an adduct, Hydrolysis of adduct results in the formation of alcohol.
Here, is the general reaction with Grignard reagent below:-
![](data:image/png;base64,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)
From here, it is clear that HCHO gives CH2OH groups, so R of Grignard reagent is the remaining part of given alcohols. Thus, select the suitable Grignard reagent by substituting the value of R. Now we can see the reaction given below:-
![](data:image/png;base64,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)
Methanal reacts with iso-propyl magnesium bromide, in presence of dry ether gives an additional compound. And this additional compound on reaction with H2O /H+ gives iso-butyl alcohol (i.e., 2-methylpropane-1-ol) as one of the final product.
Question 2.Show how are the following alcohols prepared by the reaction of a suitable Grignard reagent on methanal?
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
Methanal reacts with cyclohexyl magnesium bromide, in presence of dry ether, which gives an intermediate product. This intermediate product when reacts with given reagent, as shown above, gives cyclohexyl methanol as a product.
Question 3.Write structures of the products of the following reactions:
![](data:image/png;base64,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)
Answer:In this reaction, when propene reacts with the given reagent then the double bond of propene breaks down with charges on them. So, H+ gets placed on the carbon which already has two hydrogen atom and OH- gets substituted on center carbon because it has the more positive charge which attracts OH-. Thus we get propene-2-or as a product.
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)
Question 4.Write structures of the products of the following reactions:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMEAAABRCAYAAABrJMLfAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABWcSURBVHja7V0JWI5Z+5///Of7ZvN9Myj72LJEUtn3tU27EGUiVCok+y5b2sgoLSIqlFJ2Ci0khLLNkOxRqRQS2ab5fec+vhpUvow3Ne97ftf1XFfv8z5vz/Occ373du5zny8gICDj+KI6bvr48RNERx+Gq4sL5s6ajSWLFyMoMAhp126IHhGQfhKcOZuMidY2MDAYCuuJtnBctAhz58yFkaExhhoZIyBgEwoLn4qeEZBOEiQcT4T6IA107dwVW7ZsQ/7Dx6XfJSWdhpGBIVo0bQF//wA8ffpM9I6AdJEgKysbE8ZbQq52Xfj5+Zd7TVx8AjqrdoayUgecPHlK9I6AdJFg//4odOzQEQMHDMLFS7+We82zoueYNtUBX37xBTzXeuL3338XPSQgPSTwWO2Bf3/3PSbZTUZ2zoMKr3NZ6Yzv/vk1bJi/kHU/W/SQgPSQwHHRQnzBJDw5wY8LCiu8bt06HzSsVx8jho/E1bTroocEpIcEXp5eqPvDj7C2skFmVsUSnjRBrW++xZTJ9njwIF/0kID0kODUqTPo16cfVDuqsr+Tyr3m0aMCWI6zRK1vv0NgYBD++OMP0UMC0kOCoucvsHy5E+owbTB3znwUFpYNgYaGhqFp4yYw0DfEzVu3Re8ISBcJCBkZGXCY6gDF1opwcJiGEyeTkJl5n88UezNfoJOKKgb2H4TjiSeFFhCQThIQcnMfIDhoC+zsJsOWHXOYVrC3nwYLiwlwd1+N1NSrolcEpJsEJcjIyOSzxAkJx/mRejUNxUL4C8gSCQQEZJYEYdu3w8jICHFxce+cDw0J4eePxsWLXhGQbhLMmzOXT5r5r1//zvnZM2fy8wH+G0WvCEg3CZYtWcoHe1Bg4DvnKaWazm8JCha9IiBIICAgSCAgIEggICBIUCNAqR200Cc8PBI7InYh6lAMnj59iieFT1FUVMSvyc3NQ1radVy7fgPXb9zi8x10rri4mH9/914GrqRe5d9dv3GT/11Vy0eLip7jxMkziNy5hz8vreG4ezcDr1+/5nlZr169qrK2+vW3K3B2doPJsOEw0NWFkb4BbGxsERIajscFTyps3/DwCFhbWcNITx+Gunqws7Xjv9l/IBo3bt7ia0p27d6Dlc4ucHN1h5vbKjg5OSMq+gh7n9f8/0RE7mL3duXfubi4YeVKF/48lc06ECSoAHv37cNQA0MMNRoKxyUrsNbTBxMsJ2L8eEuMHDkKYWE7QE186dJlLFy0BLo6uujbqzcmT7LH6TPJjARvOiAm9ijGjhmHQQMGQltLCw4O03HnTrrEn5fuOeZnc/Tq0RMO02ZitYcn5s5bBH0dPdhOtMWqVR7Izs6R+H1//70YAQGbMaj/QBgaGmOD/0bEx8VhFxuYCxc6oke3nrC1sUNW1v13fpeaeo2f7961O2bNnocjh47w3/mz35ubW/DznqzNi54/Z0S+x9rfG6odVdCqRUv4+PghIyOrtI3T0+/C0XEZOrRXQr++AxAZuZuR/rHQBJ+C7WHh6KTaCaNMTJGQkMhntynd4yqT8q5u7mjZrDmmTp3OpStphpjYePTq3gPt27bDvn37UVBQUPq/Hj58BP8Nm6DYpi20NLVx9FgCnrOOlSROJZ2BgZ4BlJWUsXnTZty6fRvZObmcbHv37of6IHUMZscNpokkja3bQlhbqUFPV58XUXhb+D5+XACnFS68XabaO7DPbwYmtZu1pTUa1WuAtWu9eBuVgLRVSso5TubxE6xLB/PZsylQU1bh/XInvawQoX7qqNQBQ4caIz//0Ue9gyDBezh/4RKT2EO4VDl69FiZ72nQz5w5C2ajzXH9+psSMfezc2HIBmGfXn1Kz72NYwknmETsAWtrW+Q/fCTR5y0qeoFxY8fhh+++h5/v+nJNgK3bQqHSoSPOJCVJ9N7Z7L11tHUg9+OPiI4+VO41uQ/yoK2pheZNfsKePftQzJ4vJGQ7lBTbwWSECfu+/FWGgYFbMXiwOm4zQpf0S7fOXTDMeDgzrwrKXH+Bfd+1U2eYmppx8gkSfAJWOq3kxQBmTJ9ZoS1LtuoYNvBKZr3vZdxnklifSa9euHz5Spnrj8TEo3uXbrCysmGEkaxJEs3MCJLERLJr18pfiUcmhbXVRGZrby+1oyUBsttVGbkGDxzMzJ2sCq+bNWsOI0FTJjxm48mTQoy3GIcmDRsxLbAOL1+W76dQtRFvn/XIYRqNkHLuAifBqJGmTDuUFSTJyefRRY1p71Gm72gWQYKPBDm8ZFd/+9U/+DLPD/lVZKeWqPeMzCxeLoYKCXis8WRO6W6Ebt/Bj7DwnVi6bAVX1TYT7cqQYNGCBejHfAkd5i9U5hjCpOqgfv1x8cJF/nsPj1/QuqUCJtlN+eBKvJycHDzIy5NoiroTc0DbKLTC8OEmuH//foXXBQeHsPdXZpJ/JHJyc6GrrY0GcvKIYM578QeyJp89KyoNMJw7fxE9unbj99NiGuL9dhnQtx9aM3/B3HysIMGngMwak+Ej8M3/f4XdO3dX+ndEAkN9A6ipqGEjcxLJ/Dl0OJYfcfHHGDHWQlW5I2ysy5Lg+vXrOHP6NFKSUyp5JOPsmTNMor7RUhQRUWjegmmuWR9tCxOmTp6Cfr17Q1tdo1KHJhuAGoMGczNlzS+eaNuqNYyHDvsgCcKZIFBl9jyZMtmMjDRoiQS7d+9l31aOlCWaYAgzVePj4su0y7atIbyNTU1HCxJ8Cqjky9j/agJa5PP6deVKvtzLyOLmUM/uPZnEusCduxcvXvDj5cuXOBh1mHVg1yoxh2gNRqvmLWFjY8dDsx+LtLQ0Zkok4/y5c5U+zrHjeVERdu3ex5zVjtBQ12SCILNijeHkzLRVKx5MIHt+/PgJ+KlRY24OvXhZubBtCQlMR5mVG1igkCj5BMIcksTzLVuOenXqYqr9NOR9QLI+YA5fSbw/I/NPn+DKldQy11KYtDyfgEyTTzVPDh48xDq/C7qy/3817doHnjefHxTSlBTu3cvEwH4D0Lh+A+zdu6/ca/LyHkKTaZCG8vLYtWsPN282B26BUtt2MDI0KrX53we1y6bNQUhOOcc/X7j4xjEeaTKKDfKHZa5PTj7HfQJyjN8OjxYwv45WL9JcSY0jwZbg4NKXJVBR3ppAAgrzDR4wCErtlRAbF1/uNb9dTsUI4xEI3RbKP9PArgwJKDpE0RLC7TvpCNgUyE2Kk6dOV+gg/i+Q3Ux+jHztOvDz9S9Xsr548ZKRewXzTZx4qFdSoL7bsjUUyu2UoK9nwLTKuyQk55YmrshnoSojJe9OZLSytOZmnLu7R5nJQ5og89+wEYOYw51y7jw/R5qABrnOEB32DmWJQ3MDHdhzcMf5v77avv1RXENaW9tg2rQZ5ZKnWkiwfOkyXmFuve96REUdwgjmLHl5+jB72Qb/+PJLbNuytVpJQJKKYt+qKqrQGKzBHNsIHnIjE4cGXGzcMejp6PMBfft2Ou+wncx/oAgNxbDPMHv97cp59DvyExRbt8Fos5/54KcIzRRmi7u4uMPTy5u3QWLiib/8zES8oYZDudPo6rKKaym6L5liFDp0cJiBIUN0cSQm9oMS8a+AyLuVEaELM0X0mSAI2BTMBEkK9u4/yAbgJD4wp0+fzSe33tUiGXzikUpu2tlOwraQMNZ2ydgeFoGJE21hwiR+JGtXeofU1DTMX7AIiq3a8HfcsGET0tPvlf6v02dSeH+0aqGAHt264wDTjtQGFJXaHrYDPkw4UP3bEydO1hxN8MP3taDCXp6cpeY/NeUxY0XmYFGFuqDNgdUw8En1bsZ+1nEk3ajh49hgp5lLsuU11dXfVNJmnTycaQBvHz/mCL6pnbR7z16uOVoxqaao0Bq6bLAdOBhdanY4O62ESgdltGWd14G9J802/8bs19UevzDb+jwOH4lj36swJ3H3J73DrVu3sWDBQj4IerGD6jb9zDSEOnNip8+YjctMe1VVWctXjFgXGdn8/DbCntn99vYOmDTJHo5LliMmJo6X4i8PFOrcuXMP5s1fCDu7KcxnmIYFCxezQbsBt27eLo0MHYk5ymfAnZ3dmX/hygSHL06eTCp9H0qhWLV6LVY6u8GZCRa/9QG4yX6fl5fHhFgk1JlGoYqGFc1JfDYS0AOfOJHE1JUZc4oaQaFZc4wdO44/5IoVKxlTu6BBXTloa2ojhEmFhx8x7f0pyGcqku7fhkmZ0aPN+WAqAanPCxcuMrV6gE/0nDhxCnfT73KSlIDCpOlMut+7e5cfd+7c4XZoiamfnZ3NOvQmk3z32HV3mARLZ47dCx67Jw1DMXOamb7JrvlU/+AZc1bvsmeIij7EZ4ppDiE1NbU0lFvVIK1AEpgEBIVkCwsL/+dv6JULnjzhJg61VX5+Pg8ovPNeTAMX8nyt5/yguQZqv5L2ojwuMr3oO2oDan9qY0oTIaJt2hQEbe0hOFFBkecqJwFJRK7O5i9CN2YXKzRtzusKHTgQxdMLSAqTt5+UdJZXn6Cpf4VmLbjpEBMbx1+sqkCTXpS/0rRJE14YbP+Bg+8M8He1RbFE733r9h0u+WxtJ/McGVLh5c2E/uV2l/Dz/t1AiYPDhhozrXuZafUE7l8EbwkpN+JXZSSg6XFKmlrh5MwGf1e0YGYP5bCQvf3gQfmhPGL70WOJfFKlNTMfyIQYZzGB25iSnOkkXPr1CkyGm/BIECXJJSenSHygVwRKnbAcN57bqeZjLNC3Vx8EBgbL/MCVJEgrhYaG83kU8g3IxMrLf1iutpU4CegWFIFYv55598xWpsHfv28/Ju3W4Q4zJSoz0MhM2LvvIJ+EadOyFZ8EsZ/iwBzAq5/s2NH9yVSgrE4yv6Y5TH/HyfocIPWdmHiSmyvxRxO4VpRUhif977dt//c/yxLovckUfGNivazwOomSgOKzO3ZEMudQhw9+NRVVODou5SUV/8rgJTIFBW/FwP4D0KxxEz4ZtZzZ7xSV+StSm55h44YAdFHrjBZNm8HVze2jk60kLjQkXGlvzOifcTwhofSzudloJB5PlEkSVBYSIQE5LvHxCRgxzISnGdNEiK3NJL4Zx4uXLz+RzcXIzcmFp9c69OzWgzvUA5kU9/V7k1xVXMlBRKnFTk4u6NCuPSdTUPAW7kRJG3S0tHHk8OHSz5RrFHskRoz0qiIBObQUMRltZo52bRTRXlERVpYTkcjOSTpn/jVTbbQyy811FZ+UIk2jpaGFLVu3MXX38IO/pdj8RKuJ+KlhY2ioa3CHu1hK7W9DPX3Exvw56A109RAfGydGuqRJQE7HhQu/8kkYFWUVNiCbMfvdmMfZq3rnSTJpzp+/BPup07i5RXnqlJi1n/kQBe+lPtNApxlHQ31Dbv/TlPvFS5ekukMFCaqYBDQAb968xePqXTp14aaJpromtm8P/+zbrlIok8KqFmPHcROHNIPF2PE4dfI0M8+e8ThyRMRO9O7ZC43k62He3PmlE1yCBAIfTQJaTZVxL4Ov/+zV840p0r/fAHh7+yInOwfVWUeXzK6YmHg+0dW+rSJPT5g82R6LFjnyfJ3WCgrwXOuFQhnZElaQoIpI4PnLL2hcrz5aNm3GZ3aXLFmBm7fu1Ci7mqI8lOejp6PLU4ubNmqMgf0H8lyUD4XHBAkEKkUCd1dX1Pr6G/zwXS140daqNdippLi49QQrfEXp2tWQhyRIIKUkWO3ujtq1/sWOf2O9r1+Nf6k5s2bzTNVdO3cKEggSSJ4Evt4+Nf6lZs+cxUkQGREhSCBIIEggSCBIIEggY9BS18DhQ3/WAKKF8TGHj4iRLkggO5hsa4fTbxXZcrC3R8rZZDHSBQlkD08KC5GXl4+Hjx7JVIhYkECQgKdkR0VFw32VB9zc18DVzQNr1njy+p5Pn8nGhKEggYySgLJtqXaqvr4hTxWfM3sutoWEY523L6+TqqaqxitO3L+fIzNtIkggYySg1BEa/J3VOpUpFUO1f+yn2PP6QFSp7tFnWr8tSCBI8NlAhYNHjqClonLYEV7+O2dlZUNviA4aN2iIQ9GHpDaVXJBARklARaZIC1AVurQPVKGbO28+X1NB1aEfSrhEvCCBIEG1gja6aKPQGubmY5CZWXGJ9I0BgVBurwRDQyOk370rRr8ggfSgpDw7FbD6UJnFiMjd6KSiBl0dPb7FkYAggdSA9kFQUVJGn1693yke9j5WrV7D639SNT1J1iQVJBAkqHZcTbvByz82rFcfcbHx5V5Di4rGWYxDA/n62LwpSEygCRJIHzZtDuQ7OxobDcdv720ZRVX+fH39uclkaGAkE8tMBQlkkAS01ZSrqxuz+VUxzHgE3wuAKmQnJibCg5lBtK8YFUOgSnsCggRSjWMJxzHR0hqmI80wffosWDH7f4TxcHh6egkNIEggW6DtVWkdOFXre/nytcy2gyCBDJNAoIpI8OP3/0LAho01/qUWzl+A/xMkEJAkCVYsW8a3NZX/sTYWL1yMgieFNfJlqAoGbfA22tQMX3/1lSCBgORIEHXgALqoquH7f37NN2WeMX0Gjh9PxKtXNafkN1W+9vHxRc8evVH73z/wTQBDQ0JEDwtIhgSEuNhYONhPhcVYC75TYrs2beHs7Fq6xWZ1gXaWpw0ujAyM0KRRYwzo259vUD3JxhbJZ8+KHhaQHAlKkJP7AN7rfKGtqQn5OnLorNYZ3sxZTr2a9lkf/EFePnbt3IORJiPRQL4eVDuq8I3rqpuUAjJAghK8KZPuzrcakqsrB00NLWzbFoK79zKq9IFpUohWUE2eNAX15eR5Lgzt1HgkJq5aa6IKyCAJSkClz5c6LuWSuEH9BnwnxvDwHXyRtyRRzEZ4QsJxzJ45By2btUCzJk1hNcESkZG78OTJUwgIVBsJShAXfxQOU6dxydyIkcF6gjWiDkbjmQR2nzx3/gKcV7pCSbE9l/7DjIwRHLyVr6gSEKgxJCBQtChy5y5YjLFA4waNoNCiJebPW4Bjx46Xbm79MSA/w3+9P3r37I16deWhpaEBLy9v3MvIEj0nUDNJUALaKjMsLBxmpmaQq10H7du2g4uzKzedKoPMrPvYuDEAQ7S0Ic/8jV7de8LDYw3fvVJA4G9BghJkMInt6+PHJLgm5OrURR/mRHt5rkPatevlXv+4oBDhYREwG2XGzR4iz6KFi5F0WoQ6Bf6mJCjBldSrcHVxRe8evVCPDW69IboIYJI+M/M+//7p0yLs27cfUybZo2njJnzvYgd7Bxw+HIM/RMhHQBpIUALamX7xYkcoKynz2L75aHNsYDb/3Dnz2OD/CU0aNoSVpRUOMIe6qOiF6B0B6SMB4dXr3xEbfxQzps/k5T8ovaG+XD2YmoxifkQYcnPzRK8ISDcJSkCTXjsjd/EM1eCgYGRkioiPgIyRQECgpuA/p8bm2onxRgcAAAAASUVORK5CYII=)
![](data:image/png;base64,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)
Answer:In this reaction, when Methyl ( 2-oxocyclohexyl) ethanoate reacts with the given reagent then the double bond between the oxygen atom and cyclohexyl gets breaks down, such that O has a negative charge and that particular carbon will have a positive charge on it. So, to neutralize it, H+ gets substituted to that carbon and with O- to form the structure of alcohol. Thus we get Methyl (2-hydroxycyclohexyl) ethanoate as a product.
![](data:image/png;base64,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)
Question 5.Write structures of the products of the following reactions:
![](data:image/png;base64,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)
![](data:image/png;base64,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)
Answer:In this reaction, when 2-Methylbutanal reacts with the given reagent NaBH4, then the double bond between carbon and oxygen gets to break down in the above aldehyde compound, where carbon has positive charge and oxygen will have a negative charge on them. So, H+ gets placed on the carbon to complete its octet and H+ gets substituted on O- to form OH, i.e, an alcohol. Thus we get 2-Methylbutan-1-ol as a product.
![](data:image/png;base64,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Show how are the following alcohols prepared by the reaction of a suitable Grignard reagent on methanal?
Answer:
In the Grignard reagent reaction, the first step of the reaction is the nucleophilic addition of Grignard reagent to the carbonyl group to form an adduct, Hydrolysis of adduct results in the formation of alcohol.
Here, is the general reaction with Grignard reagent below:-
From here, it is clear that HCHO gives CH2OH groups, so R of Grignard reagent is the remaining part of given alcohols. Thus, select the suitable Grignard reagent by substituting the value of R. Now we can see the reaction given below:-
Methanal reacts with iso-propyl magnesium bromide, in presence of dry ether gives an additional compound. And this additional compound on reaction with H2O /H+ gives iso-butyl alcohol (i.e., 2-methylpropane-1-ol) as one of the final product.
Question 2.
Show how are the following alcohols prepared by the reaction of a suitable Grignard reagent on methanal?
Answer:
Methanal reacts with cyclohexyl magnesium bromide, in presence of dry ether, which gives an intermediate product. This intermediate product when reacts with given reagent, as shown above, gives cyclohexyl methanol as a product.
Question 3.
Write structures of the products of the following reactions:
Answer:
In this reaction, when propene reacts with the given reagent then the double bond of propene breaks down with charges on them. So, H+ gets placed on the carbon which already has two hydrogen atom and OH- gets substituted on center carbon because it has the more positive charge which attracts OH-. Thus we get propene-2-or as a product.
Question 4.
Write structures of the products of the following reactions:
Answer:
In this reaction, when Methyl ( 2-oxocyclohexyl) ethanoate reacts with the given reagent then the double bond between the oxygen atom and cyclohexyl gets breaks down, such that O has a negative charge and that particular carbon will have a positive charge on it. So, to neutralize it, H+ gets substituted to that carbon and with O- to form the structure of alcohol. Thus we get Methyl (2-hydroxycyclohexyl) ethanoate as a product.
Question 5.
Write structures of the products of the following reactions:
Answer:
In this reaction, when 2-Methylbutanal reacts with the given reagent NaBH4, then the double bond between carbon and oxygen gets to break down in the above aldehyde compound, where carbon has positive charge and oxygen will have a negative charge on them. So, H+ gets placed on the carbon to complete its octet and H+ gets substituted on O- to form OH, i.e, an alcohol. Thus we get 2-Methylbutan-1-ol as a product.
Intext Questions Pg-335
Question 1.Give structures of the products you would expect when each of the following alcohol reacts with
(a) HCl –ZnCl2
(b) HBr and
(c) SOCl2.
(i) Butan-1-or (ii) 2-Methylbutan-2-ol
Answer:(a)
(i) Primary alcohols do no react appreciably with Lucas’ reagent (HCl –ZnCl2) at room temperature.
![](data:image/png;base64,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)
(ii) Tertiary alcohol reacts immediately with Lucas ‘reagent.
![](data:image/png;base64,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)
(b) (i)
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)
(ii) ![](data:image/png;base64,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)
(c) (i)
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)
(ii)
![](data:image/png;base64,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)
Question 2.Predict the major product of acid catalyzed dehydration of
(i) 1-methyl cyclohexanol and (ii) butan-1-ol
Answer:![](data:image/png;base64,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)
Question 3.Ortho and para nitrophenols are more acidic than phenol. Draw the resonance structures of the corresponding phenoxide ions.
Answer:Resonating structures of o-nitrophenoxide ions that are formed by the loss of a proton from o-nitrophenol are as follows:
![](data:image/png;base64,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)
Resonating structures of p-nitrophenoxide ions that are formed by the loss of a proton from p-nitrophenol are as follows:
![](data:image/png;base64,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)
Resonating structures of phenoxide ions that are formed by the loss of a proton from phenol are as follows:
![](data:image/png;base64,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)
It is clearly evident from the above structures that due to —R-effect of— NO2NO2 group, o-and p-nitrophenoxide ions are more stable than phenoxide ions. Consequently, o- and p-nitrophenols are more acidic than phenols.
Question 4.Write the equations involved in the following reactions:
Reimer - Tiemann reaction
Answer:Phenol on mixing with chloroform and NaOH at 340K followed by Acidic hydrolysis, salicyl aldehyde is formed. When carbon tetrachloride (CCl4) is used at the place of chloroform salicylic acid is formed. This type of reaction is known as Reimer - Tiemann reaction.
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Question 5.Write the equations involved in the following reactions:
Kolbe’s reaction
Answer:The sodium phenoxide reacts with CO2 under pressure 4-7 atm at a 400K temperature to form sodium salicylate, which on acidification yields salicylic acid. This type of reaction is known as Kolbe’s reaction.
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Ad5h9kZckEeqg77BKd4dkBllaolrH9bYm3gnfu3H4fDlZWZjo6FvHxlXz+P+qYwsKmxMRGQ0Pj+0Ij4WPMUlHZuHGlWKQdH5/d2sqF5oHPF1y+HPb22+/g9QQlIKJqIJLjQrKD/XfLIQxLVU0tNSVRKuZ2nqWqoignJ1dH1+A+v3qwEvxjsVRnzV7R0lIYGXkIynuoyKFp/fjjT04E3Zw587F333vvhRde8fKaBK0rzoaKWjyHw/3q6x9rajPt7HQxprm5+dLFc2/fjv/uuxciIk7n5paEhwd9993zSNXl57fWysq5y3nb+Lt47txZttYjrl3LwhFY7kOXnp751lvvpKSkvvTSS2+++eaLL76IsMUOHWWXw8o79JLNwdK3aNG8sWOdfvjh602bNn322WdPPfX4J598YWfntWXLS6amZs3N9QyGqbq6a2fbNpttq6ZmD6dHItN1c3v+qxve7R3WK7xLMjNlZvjODUbwUaNc9u//OT39H0eE8+eDIiNPjhnjeV/OVfn5VFfX1M9/aXFxzdWrV2BChcB46/YtGLlgxJg8eTK8BCZOGA05sP/U2H3ERAkuRygeNq66uvBE0I8d5BQU3Dhw6DuICH5+vv8OH4JAh55r1q4yNraFrxkYHCyt4AKnTp2mULlr1y4eN27c1KkIRRgplbIgeCgEpZaWugMHPq2prQqY4WNnZ4oxoYya4O3zzZefVla0fv31L59//un33/9RVNT40kuvw89MTa3rLDhtumCJujrb138hna4TGhqCGxvyZ0ZGWmpqsofH6Nmz58DmOc1vojpbTdjDvHu9dw/W1dWFXyKCgSFD4iVfV1drZWX/8stv+ft7tplZJXhsXF1dLSx0OpBls3Vh77OzM4Z+9IGuPQrZg+EwCO6InJy8+HiZ9R1am40bH5882acz4fiQxaKFhQXHxsZBIwPD6+HDBw4dOmVnN+L117fAp1dumkBgIJzjkX4OjqO4pSwsLGG5xx3m6ek1a1YgjSq4ceM23tvwCYB3QtCJY3HxN+fOnYt7rp/cr4bD3j2ERqCKjcvJzTwdfLq4uCotLQPZk3bt3paVlbdp03PwTu04tEKcj4mJgesctgPOWzDIIlvMmTNhDQ218+fPg60pP7+oqqqgvDwvMzMrNPTShQvhra018+bNxld9BLmurvTEiV9zc4uXLt0wYcKkjvMjBMmRo72MDO109YwsLEwdHEbMmbN87drVenr/cIAHTo3UKXA48/T0RCg+RoMbSllp8c6dOxDCuGTJElCXnJRQUVnNaWnBTRhy5vSp4JDxEyb4+fl1P2a092wOK8bLB+95tAkTJkybNn3RorlubtZySiA5W1oampvfQ6GhoYatLeFxfbzNZJfDSgDGhDwTdna2y5bhZlrX2bNHPgF4lo6OLu4MvIrgzp2cnGBl5fbmmx9DMutgUnha5KnHEMOPRwjvUhiXEKmDPcWHNrY2Ah4nL6+gpKQMLzOch3AvIhMJTiiEzSlgFx80hI6OtqGheWODICMzu6KiEhZzikRl7bqnN23a2DmwCUc8iGwI24IDgzwYAMmI4DYEm7uvry8+d3JygTUjMTEBGgnEm1taasHZAaJiHyNM4e0RGronIyN7/vznfHwmw05wHxGwyE+YMB4i5Pjx45ydHbsTqNAWbkjF/YbsD7ivECgNro3EE7BYgrHA6KymxigpLCosKq5vaJBK6citMmvWLPDE7if+6lNMaz/tNBlWUQjgYcjOzpZnasXNZGJiDH1CDwcXI2y2pqbRwsIcxtYeXku69xYBMTcjuxD6AUR2Wpjq6xv2dNdk88IQD9UtZJH73FN6uyZKczPnxInf7t6NW7nybR+fAQ2AqaspLyyu1DfQt7K07MX6+8rm8PBAzuyp4aMXCyWX9BqBtvc5vfuvvl5PRC5ULAKDauPgSX769DG4KE+ZMm3JkmX9mXVYsSjKRuulCUK+EJhTjx8/jpy0il8XGVFBCOA9BDM8dHMKGo8MM0AIwMoUFBSETKgDNN9Dp4G7REwMFLknR482R1TG0OJxfWVzeIT27duHFMyDYSfIGh6IALRvO3fuvH37NsFnaCEA99ddu3Z1JGh4hIsHj7t2LSY09BdPT4+FCzcgZ+sjXEzvpu6TNAeND2w9bRkRSBukCEA9hz1CyP0gXR9Z1n8gIM9B8sg3DgnsoqIiwOPgzDFnzgY9vb4aah/JhveJzWHF8mTcj2TpZNLuIAAbFtmj7gA12PoMko3DOeDgwYPOziMWL96s/3du8MGGVZfr6Sub63IC0oEgQBAYogig3vOpU8dtrC1XrXpDU7PrgK1BSyZhc4N2a8jCCAKPGIGyEuTHVX3tlRc0NO7P0v6IV9bD6Qmb6yFgpDtBYNggMMV3xhuvv8VSk0WtDulG2NyQ3j6yeIJAPyIgq3Ogrt6PEwzU0ITNDRTSZB6CAEHgESFA2NwjAp5MSxAYlAhciwz78ccfPv/889279yGvunLkxCdsblDea2RRBIEBRyApKWHrp5/s2XMxKSkrOTnl0qWjW7e+8v33P8hzPQ3pRtjckN4+sniCgGIQgCvy9u1//bn9gK3daKThRDrVZcvmUSjcO3duK0GZKsLmFHOXkFEGGAFE4PB4fISykcIUCkE+NjY2KSn1ow/fev31Jcj8Nnr0yKVLn/3pp6D//e9/8iJWQ7opgM3JC3qSNpgRUL49Qjx1SkoKSvOhfvNgRr7Xa5Nn0ByYosZ4Z2RlZUENt2rVqs5Z7ZDECTFeSpB/qE9s7u89IGyu1zdzv1+orHuE/ItIE3/+/FlkNu53EB/FBPLEpQPD5hCWjpLKmBGJWh8Frf0+Z5/YnDxYEnWwW1o4/b5SMkGvEMAe4W2cnJzG5SpVGWmkpcVhqrm5SVnzGJeWlqCse0fh8F5tfhcXZWZlIZEatHJgpm0l5CkUyT91YPtjxkc1Zp/SakZHRa1YuZLPFy5fvszf32/RokXdz87+qAgebvOGh4etXLkK1bmWLl06bZr/woULu5O3uo8ooZzr119//e/sGnicvL29582bhzrlvZ4Cad8jIiLA3VDFAvUQAgMD7e3tjIxMkFAbv/R62I4Lf//99zt37i8IiW9RQGPBggU4xPV9ii5GkFKOHL22b993t27FGhkZIwP+Y+tXm1u0lx9QyOzIrYQ0kYcOHRzjMSIgcB4qw77++huhIWdDQ4KcXd0VMsWgGqSXtSBQjOPM6cNHjhxXY6tPnjwRFZEvXbqUlp5BpdJxB6uosAYVkcNzMSkpacEnDx07FqSlpY1yrpWVldijjIwsGo2JbOn9qlfGISgkJASSCEwEnRsKSkDdgyLlqFrQ600BD7p48SI4aUZGBqpx482KLLvNzS3I/25tbdXrYTsuRCXQzMzM+1aOP9lsNlaOEhx9n+K/RoB27MKFC7t27j0RdEUkql+xYgmDwYyJjcnPyxEI+dra+pqaqBWlgFZWWrBn7z5dLbWVK1cYGMoqMFRV5V24eFwiVUMFhg5hBSdZgIwtG+oic4+lOSSYvxYVfTLoFIRqmGPWrl2L8iiQe3/88ccrl0M1tVQCAhYuWLDU0xMvPaKzU8Ad2YshsB0REddOnjxdWVmGVIiorwoZCvXPf/jhh6vh53R01QMDl8yfv2jUqJG9GPyRX4IKPtDKIesk+NHZs2effPJJHx8f/IlSc6jF88iX17sFQLzKyEgHOceOHcPLYOHCBRs2bHR2dgZ7RQ7hEyeCULd0ks/k+fPmuLmNQH2i3s0iv6qmuvLE8cN5+cWffvSeirqe/MP09Ohffv7i5i3uwoUz/PymgL3iST969Chkf6RlheqjLzM++mvbyiN2qzU3869evfbyyy+7urpMmjTpxIlTHE4LXqTyi+FcU5B78+WX59jYmC1cuDTkzHG8aWEO69bQpJOCEGhq4l25cvWFF15wdnaaPHnK6dOhXA5HwG/fBexRbnbsc8/NsLYxXbpsxfnQIOyRvHD4kGu48U6fPj1//vzIyMght/jOC0YV5pqaslOnTi5cuAgFP/F8wYJ8z6ZIxChd8913PwRMnzZjRsAXX3yRknJXJOT0juqGhvrffvnu2WefhVB87wiS/JyizZu/tbFxmj7dD3URIbqihtYHH3wAxx0o33s33SC5qlvSHB6PlsbaHbujt2//1sCA8szTT/pNm2ZiYsFkiC5djDQxtxzpPkJuEqqrq4iKij99+sy1axFWVtZ43qCIua/G+6Nn7cq4AuxRU33Nth3Xdu/+1sSEhT2a6udvbGzOpPEvXLpmaWXj5uYil6/xUEVGxgafCYmJvmZra48y5igHN+T2CPSiuCdy9OMew5F8iG5pc3PrjRuQSX8PDk5wcRn7/PPPQu6GWConB1XoEY2gqU53cBrR0tJaUZZ76MipAweOmJjw33z9pekznoaQ1SNTrFDI++2Xn1GQcv36x7y8xvz7KFpWVhsXFykUyioK4qxqZWWFxaBcUnR0jIuDhbW9C5XaJ6Plo9qmrtkc9Cw7duw4fuyoUKgyZerEJUvmek+YwFKRCbF8bvXzL76Zk1uEorOLFy/R128XgFFfFjnsT548iUorkPuefvppLy+vR0XhcJgXZVi3bdt2MuiERKru6ztp8eI5E8aPZ7JUQDu3qeLZ518vLatcu3YNbETyRwjvWKhdrt+4cerkSeihpk6dunnz5oFQrituM0BCQ0MDTq94GlFYVnEDD9xIEKV/+OHXCxeOuLkxx45dPXPmijZVT3tDhdaDBw8dOHBg3Fiv997/wMXFGV/gvB4eHnHq1IHEhARbO3cIZZBnu7/i7777Frqm5ctXeXtP+C/+KJGIEd0FeDsOqnijQD9w/lwoCjH7+c/q/nSDp2cXJogzZ8589tlnUVFRI9zdN21atXbtKje3kaiFJycABgcNTfWG+tpTp85GRASzWE0mJnZqamw8S+7u7hB64YaDckDHj5/IykpDlc+eFwkdPEAN0pXgdjx16hT2CDiP9vDYuFG2R66uI/AGbt8jGl1Ti11bU3PyZGhk5Bk1NY6JiQOKhcO4NmrkSJyScDejtDu0Pzk5GTAfoSTwICX13mXhKYUjq4GBwVA07kOTuH//fhw/4ZQLS/Hjjz+/YMEqnH7aSZTyDhw8+tFHHyQnn5sx3WfWnBUovSz3aMNPd3e3ESM89fRM8/Jyzp07h7cUGH2Xlmswr6NHv717N3XOXDhFTH2IDAh5DV5i8soHKPRaUFBkamqiq6tXXV0bEXGVQafYOzgNiTuk8yIfLM2Bf4eHR+L5uX37Bp4HSAFLlixBKe8HkldZUbpz1+HIyANUarmBgf+aNZvmzJlOobQ/ZufPn79wLuT23UoGQxgQYA/TuJX1+CEH0yBcMJ8vwIv95KmTCXdv4xWyGOL0EgjU+g9callp0Y5dh6KjDsGkZmwcsG7dxhkzpnWUr8TL7NKFcwmJ1SxVUeAMh8fWrTWzGDMISVaCJTU1NV68eA46U1gw4aGybNkyqOTY7PbcvBKJ7KV14fzpvPwyFRXGokWTNqx/UkXtwbZdeITAXgHfGhUVVX//Kdj/kSNHPxCi1tam0NAd16/fmDZtjb//bDW17gZvpaVlX7x4esQIw5kzN0JDt2fv3rTku/MXLJwROMRkugdIc2mpadv+2rZ//8+F+ZnjJ0x95513oI98iHu0hobWlCmTxowZDfVBTExyampaQ20lnaFiYmKKlwa0mLPnzDU2cklOToiOOZGVkcxtpWtqavXRWqQEd3xfSEhKSt627c+DB38uLcmbOMnvvffemzlzJjwe/mtMTS1tX9/JsIw3NLRgj6BMaKyrpDNV2/aIAovenLnz9PUdE5NuRUcHZWWlcrlM7bbWl0UWFhaguCX8WvLzU6XSJoUXTIFHK9QjZWXFqE6PO6ovS73v2pbmhhu3biMNERwq6uvzzc3BaLrLGv57GZKYmNg//tgWFBTR1FAdOHMGtPtQ6cjdGFGADfL4gQMH9+07kJdftHjxAjiyzZixmMH8T88byN3Tp0/Hiy0/PysuNv32nRQOt97KwuK+RJgNDeWXLx+Ki4uePn3T9Olz4NHffaBoNEZlZfG1a8FUKt/Bwd3TY2xZeUVkRLiutpqllQJcFLu/kj72vIfNwYR8I+7qtr92h4SGuLsbfPfN5xs2vtilPCxfgZGRpa/v/DFjvKqqKs+ev5yYmIQTvrZ2OztzcjKZO9dfV8cq/OqdkJDQiopybW0dHG/V1f/zyew1YRBF4XMAvyrcOh1PPszE1dXNNJoYd1VXWltpUVEx3C/Ky8sbGso0NdQYjHZrurwYIBbWobbAJ42NTbBDDVhZ++LikviYsG1/7Tp//pynp+kP332zdt2zkOa6A5exsZW//0IPD4+ysrJz5y9DvQ0lN/ZIzs5cXExnz/bX1ra4cuUWPBvgZ4dXEQB8CPf8r0mh3klJuhl08vTFi5dv3rx9587VkuJEY0MrdU1dhdg6GhqaUlKSschr165dv56alpZZW1uJ0ytOHt3B4eF9iovyz4aeCQ45Gxd3/c6d+NTUcBZDRVvHrNeBUJDRoGgLv3z29z+3xcXdmjHjsZ9++GTegjlylSK8EbKyMqA0aHNLvg096YcffrRs2dJu0uLi4gLnfDMTj7BwCHZnmpoa1FhUtgYeLpmEiPKDV6+GXLp0atasLQEBM1RUEOjQg8Zmq9rauvD5rKtXjzEYUisrB0/PsTU1daFnz5sYaZuZWwwVi0Q7m4OyICEhCa+aAwcPYzuff/75LVvesrKGX1XPfN/gPDllyhQHByfIC+fOhWRmZoGtGBnpqaqywRpGjx49e/Zs7N+VK2EXLlxC0DWcvHV1dRQbGwybCerMw0essLDIzc1dQ0Om1IiJST906KK+Pg2Khof4OvL5vKS7N/YdOHzqVDA0Edevn1Rlic3MXfFwgjnCien9998HRbi35DdLayvv0qUwFHnT09P9rwNjD26rh3bFHt26dfePP/48dPgoGNNLL720efMb5hYjejQ+ZDcLCwtfX18bW7u01NSzZ89kZ2erqqoYGOqqquDRUBs92gN7pKWlefny5UuXLldWVuM9p6Oj3f09AutPT7nz2pvvq6iyoSCHD4Sd3Yi09LL9B4/hwXZwcOhjxcuGhpqjRw9+++0PUE5ZW9uoq7vgAHH06I7a2tpZs2b3CI1/d+a11v/vgw+v37g7Z85sGKBHjx4jEKjt3nO0srIKesxeeDXDCS4yMurnn385c+asvYPjG2+8un79Al09uYwmLi8vCQ298P33v54+dcJ1xIiPP/5kzZrVFhY99f6jOTqZ+vmNV2erw8nh0OETUinNzMwU4XApKYmxsTednScsWLBQRaU3AimLxbC2tuPzVa9ePUqni+3t3Vxc3Dgc7slTwRamBsYm5kPCc7idze3du/fzzz/D6letWrtlyzOwarPZ8LfuGY+T3zTgAjY21jDlONhZRF6LP3BgW1XVTTU1PSMjaxYLx1UN6FCnTJkK/8PDhw9CK2RlZYlDUx/vzs6Xw6MK8UAI1sO7Ecc0FxdXcCjEzURHXxw7djQc5TteQdDf3yfZnTi6/4ef/gAL8PGZBMsjk6l1OjgMCWqgA4ZdBSND2Y8HFZ7i8hnxSWRkRH5+npOTY7/6x2Mu2Lu//PILvPzXrl3/zDObEdsEcbh3uGGPbG1tvL3H21qbhYVHHzq0vbb2Dputb2RkxWTSweNGjhwJsQJPy4ED+8+dO2trawvlQzfnghS8b/+BwqJSvCwxiLW1tb29o46OPrS0ubk5WDbsBp2HgvSNZEpgjg9vuET+RF2/HrJ79/f6+vaffbZ1+vRp48e74wmHFh5oYPCODcXmYsAejQxvNfhUX7x4Zdbs2fCptre3tbGxdXV1u3HjFnYZhMCw1k0Q5N0wIILefv/9Nw0NzSef2rxx4wa86cE48BXWdjM+6L33txw8eNXJafqnH728es1qcNLevQPw9oK4gDt2woSJIpE0PPzymTPBhYXFGRlXjYxUVq/e0qH+69H65Z0RMIM9bG1lREUFw23J3X2inZ0DXrqnTgcb6msOidNruwlixYqV9bXlX3z1PYx0ijpISiWi6zcSLlw4mpR0IjubMmvWqpdffNLc0l6OXUND461b8a++8vKMwLmwc/cC/f+6BN4Vhw4d3bv3TyazdNKk8c8//7W1tduxY0fA+F5++VVwcHgh3L17Fz9xq+H9PGbMGHt72argMPnN11+KJdRvvvnGyMgAcaA4HH377bchIcHwt3jllVcgzYHBwYr/3HPPyWfnclv/+mt7YWE+okHGjh2rQCr+PdSiRYtFwpaPP/lyxAg3lJVTyFw4XcbF37lw4XBS0sn8fMa8eetefP4JE7N2k19dXf3t27Evv/jKoiUrtm79rJsz3r596/PPv/T09HrxxefBMeVX4Wj/ySefHTlyEB4S/v7+HUNhs5555hm4Vjx8cBwFYGBZv349ztGffPpu2KXQv3agRvI/URwwyMDxtbOCJTk5GS8GODZ1uewVK1Zgc9ENyr533nm3uYWD27JziAiCGt944zV45Hz55Zddjta5A0Q5qM9Gj3SC31UbC2s/MyK522+//ZaYEG1lbTlr1pqZM5c4OyvMwF1VVZOWlnr8+LHg4DNLl8566603zMwUYBttamo9f/7k7dtnJk+eumDBc4iuw5np5o24JYsXBATO7REsA9+5XR+JKGtHJxf5g4o77+eff4Zbbx+d3WCY9vYe6+7ucOvWxJMnL9+6dePVVzN9/QMWLlxsbm6Kc1BAwEy8FhoaGxRLdltIhhAH57FjAw8d2u/iEvXEE25wsIA+Fa96NETgBgcHI4EPFA0tLdzDh49v2fLs9On+MF21cPirV6/pCI00NjZE2E14eDiiQfEk4E0LOQiHI0AElkenMxsbq1paUjAmBlcsFf8eDXs0xnOkfFOgfMRzAusqpIO+zEujM318Jowa5Xjjhk9Q0OX4+Ji83DQ//xlgqSYmRjiJz5gx18r6px7tUUVFZXZ2FvIFdObFkCZGjHCF4Ab5t/OCoQ3ACRqQPpwKwA42gc7QSCQl5qqxzTrzOFyLMOr7lMiQvvFOuk9yfOAs8HySfw5JOTExYezYcTjXd+7p6uqMU0hzc3NPoYYsCdY5dpz3yJHtYuDdu4khIacvX76Ce2bR4o1z586bOBEPXW+OTf9eDOJhobKE7cLIyNfOzrYtwYG2Qngc5tLSUps9eynk4+joc7jb583bjNcDdvPGzVvaukbjxo3rKTgD2b/94WQyGQKhVD4xHic8Qjin9JHNyUfT0NDx81sybtysixfPQz2BSPKbN+/Mmzcb1lu8ooUiCfNvLzwFki0U8jU1dadOXRsVBWPf1SVLZquqyjR04ID4CYX97NlzwAwd7R2iY69durT7yBF1vL1zcnJw0Bk9+p4UFBD0cFopLi7EhTg0QUWFwxd+x00PNsfl1mdnx1lbe4IBKnD9Dxyq8x4hKv7XX391c3PrI5uTT6SpqTd9+vLx42dfuHA+JOTskSPHbt26M3fuLOwROItILO3RHuHBLi8vU1OjY8EdhECQ0dJC2i562w7806AI3rJlS/ehKy4urq+v6Y5VBKwKInb3R0ZPcCVY4by8PNTV7xGWNTRwqyIbRY+ZEXgZGHQrT4zBsfLDh4+cPXeBSpHACgThtLNU26N1/ldn+LciAPbFF1/CriGAAY+wQKDIxErYwXnzVuKdDidZ3PABAavWr18Hebmzeg7ndDxHcJepq6tlszVx8hg9umcnfYVAcd8gnUM32m9ALBpvQsV6XeIgvGTJ0u+//27VqhWNDZVXr17Fm7M/6JGPKY+kc3Cwee21F0uK08+fD6FQ6NBfyJVxsMT7TBqno6OVk51ZU1NuZ2dcUJADxgHjbENDra7uPUkgcMdrabHvsyjhMNImMyJWlCEWW0il0JHJbuX+b+17BG6LPVKI1bJjzRBYli9f/t133y1fvqSmquRaZGTv8o9DiNPQ0K2shDP9P3xBIKBWVIjodBXo/jqjhJwc0M/CV/bh7fDhw1ApoDPYIkxYOE0jlP3haEPghe9+VwPLvofXi3woOp2GwZua6I2N9+xmZaWQz6e3cbreNdmuwbp9NfyKBpv+yiuv/vLLLwrncZgC3L+zDxBk566cCnpMjqamyrx5y8eNWxQWBskxCewfhHTIQ5CQkGfgyJGjMF7ByB4cfHT37u8iI8MFfEVy2x4vusOJ974rFY6OfHwcgqA7X7ViflFJTX+XuRWKRFCdInvKdwzrsPAbo0Zy8f4BdwB7Ki8v/eWXP6Oi4kxN9fCyraxU09JSgXYbByuJhNXUJO6ca4fLlXK50MK2q41x62zcuBHKdTlFkOl27txVXCwLgO8F+n25pJ/2yNBQH5rHNSsWlZTX9u5VZ2NjNXKk5/nzt3x9Jzo6thsNc3OLz5+/bmJijnugM9U4+yNMDf4WD4cCJmDk74Y/LdgQzNyxsfE4961YsazjKqhZ8e7pbAmFXHbkyBEkpOsSZKj85OoaWJx9fafGxpZHRt5dvnyK/EKBQBQcHNXaSrGzs+lyqId0sLW1++abr11dbOlMRbr4DcyT23kWDQ2VWbMWaGgYNDeLgHlHpB0OsLDOI53J+PETETMLd9qqqsxz53a+++5b/3v/g2kBswcg0eF/4f8IAnF19MxgyGPIcpX2Z5NK5cLIylUbmIz6y5cP4MSJlw8sRO+++15kZN5rr32+Y8fOrVs/nzx5OpOpIhDwPT1Hi0Raly+ndl5WXFx2VlY97JL4EM8SfnZ2rcDOQQToTzIezdi6hubuI0f2zlfA2dl1wYKZt2+fCAo6AAEZ2jQIMidOQGg6M2WKt7n5PWovmBT27NkDsevhDS5ysFTIXcqhSoOv37lzoTDpYjdbW4WNjS1wxsSRUK6UkDd0++qrr7oaWPZ9h0FJTU0dKkWhMP/w4Z9lHtSNjRAacZA/ffoPa2u9ceO8+7IZhoYG7iNH9yuP68vyenSttrZmYGDAhAnjNTT+OfpAfEbiJgsLS+SwgxF/1KgR/v7zn9z0blVl5V/bd+fldfEm69ECetr50Tyi/SSJdBAvdyaQF15bsGCupaVnXFwuLHGYFzpUuMWy1bmjR1vhadHUNG5tNcaRCifQ+fMXIrfHwYPfIC2tfCg8n4cP/1JVlTp1qi/+lHsndK7nBiEOf8rPyD2FfpD37/UeIfZo7tzZ8+YFIk5jw4YN77777oYN67ZvPzBr1uNbtrxsYHBPyCA4aVuwcxcNegZIanK2Cwl9wYL58fFxOBlAifzHH6Gvvbb1uee2nD0b2nnNONFD9OtqYNn3HfIILvf09HzyyccQgg2HkjfffBPOVbDO6+m5vfHGJ/Ao7MuW9RrPvkzaf9fi/Q6EO78IkUkBigXoi2Frkn8Ou5+ltZP/NIeS0izExvbfYroc+dGwuS6X1ZcO4DhQ/EGPI2c9OIpOmTLLyMgezAtHJEStr137GI3K+d//Xsd9/NZbr0RGnmhsrBWLpfBVXr9+uVDYsGnTJqT9euutN9etWxMfn/7YYy8i8BBDgaNBSu+sVeyYSy7okSZHADkaXnvtDXjhwAAHG8748ROef/7pDz54zt7eou/CL2wLkL8++OB/kM2h7c7JuaGlTX/15edfe61dk9CXXYAxfdWqNW+99fa0adPgKgj3cmiTP//8jcDAiSQn9kOAhQQA+RfPF4Tozq5/VBrLyWmSiopWa+ujLBejhGwOWmoEeD7++OMd9jjYzr755ou3334byh0cMzdseAxsC/wOAoK395gXX1z7+usvW1rKnMXmzJn3+utv4cmUy4NgfM8/v/nFF5+Rpy3Ac/XRRx/hAejYb3wyY8aMlStXwhrbl6dL+a6FmQ+vildffRUCHVjeK69scXTsVkRal1BALLK0tIQVFcoHqNXWrZv93JYNr77+9tSpM7q89r4OFRVVCGO6dOlwTU1Dx1fQ4kOUgxCKW2jLlufeffcdf39Y0ns69vDqDzYHHQKEOCOje3aZSmWoqVkwGMgJNjA2ugfDroRsDqwHQgQ4XUfkKey88+bNfeqpp+SBCvr6ung8EO6O5/Cpp57evHkL+JR8e8AiV69ejUCx119/HYb577/HL5vMzNrdC6CSx4U413RgCbkd3sXw/JI7bUHcS09POx0cEhmZVlvLHV53+r+oBf44NiIGDj9ZbcnvFNvgTIP06JMmTUWURe9Ghnl99+497733PpyfT58+e+NGQX19C4YCJ4UhG8tG66x+6t0sw+EqKKzhwoIsJpmZOQik7SAZWiLE5IlEuqqqinnJ9Q5MJWRz3QEC6hiIG/8VoghNEOQFNLDFHvn94p2WlHh7y7PPvf76xz/88BuienFS7tL3tTsLJn36AwEnJwcDA+vU1Lwff0Te8Bfee+/Ln376DQ6eSOIG+0N/zKisY4LNwa5oaWkVHBxSXlbcQWZ+fuHFi5d0dMADFRCJ0Wv02oO9EGINeQTBMRgIfow4iH388ceQcXo9bjcvhAMquMmff/7Zzf6Dv1t+TsqMmQvy8gtx7IWJA6IfHIvgjo+bAAJCW2hhj71M5VRDPkXwLwJU8Ds0UnPmzEFQGgoS9jcmuBmgV0ZJo15MhIg6GOB653/Xi+l6ccnly7t///2PvLyO2AwqTKI4DSAaFxGy2LjuuCL/17zwN8I4UPUiE30v1tbTS7Zu3YqCasjaIneoROoBxF/Djbyn4/SuP9zCd+/auWv3nicfXzt7LmqSMerrG/ft2x8UdPy1117DWQr+Or0bue9XDTE2hwcGHgSdbZ19h0CxIzTU1333/fe7d+/icGQukTj+4DnBwQchRNOmzVi6eJaVjUPv0tcMRTaH5EJ4d/67YKtiMe/1aNgdPr8F4jaXe7/bI9QXcKaDQztyi/V6/GHF5vBeb6wre+f9j5FHB+chnPeRtQwekZs2Pbl585P/lZS319j26MIhxuZQwQA5QhB4P2gdOGSb3dhQVlb+b14MPdXbb73+7JbnkK+iR5s0dKW5goICZO4btK8lsLnk5FQ47iUk3FN/Gp87O7usXL7k5Zef1dHraVqkf/Z2WLE5OdklJcUxMXFIOgmPbjgMQy80c+YsY+MHJx7vxVPQu0uGGJuDzhgF62DT6R21A3BVS4vo3Lk7cXGnBIKmztONHq09btzcNWs2+/h49y5IayhKcwMAeB+nQJoNHKk6UqQg1B/p9pBWBMc9Rwd7I9nz2Xv99TBkc9gOvOlxgMUvMLyC2fXOybyP23r/5XLXVuQjeeKJJ+S/Y8uhA0KgjPzPfm1QMMG7ql+nGODBUfV0zZrXaLR24ywemwXz5371xXsXL+4pL8/vy2JQGwXF+uQjIBcmvLpQqLQvA3bz2oCAAKTw7GbnodUNqkPEkLU9EnQPjzlPPLF5587tsD8oigqc1hGl/9NPPylqwIePg4MO9IkdpZPxXoSD4cBMPchn6f2bSsHsVimGg6tdRMTlc+e2SSQ8JyfnVatWv/vee3BWePPtzwIDN5iY2CgFlcpDhEjEs7I0hx3shRfe+uijz7788qvHH38SKVSVh0JCSRsChM0p8kZoyy/G8fIa/9hjj33wwYcwcr3y8svuIz0UOQcZS3EIIOfwCy88t2Pnzp9/3rpwoaeBQZ9K/ChuXWQkBSPwCNgcvAcbG/lKGR2FEAsc/0NDz8K8iHqpHfW5Fbxp/T+cUCjbIwSC9P9Uj3YGloWlrUmba3d/N5wl4YuHGOj+noiM/28EHszmwINw2O4PvBob604HX/nzj+CWxnrZ+NRHwGf7g66OMeEuBO//btQP6+sq+m+PkLcy6OSlv7aFtHLkVpReOvr1lULluh6uFUhSdOrUGZQH6CfK8MwqpfTQd7gewGUAFg5f/cHmcjJT3nrr/bff2lxQcJhGe5ShvH0H7tGO0H97lJGW9Prr77737jPFxcfo1EecDfHRgqzY2WGMgkIDlRleeOF5pN3HE6bY8TGavMSPwodVggH/YXMdadQgjPj5+Sm2TlVubv63337z+htv5eTkLlu2eNPjm9TUZSU1aUjpS1q3EejYIzivIpAWTpjdvrTrjllZOV9//eWbb71TVFS4atWyxzY8xlKT6apoNLJHXaP3kB7ydJJgcytWLH/xuSdauZw333z7lVdW5+ZE9mncf10MJxgE+XY4cAwKTw7FUtjb0drZHJILwSVNPgj2A44LPa3V9l8LgI8bijn9738fnj170czCBrlAPvnkq/HjF9AZGmKxEDngBj7vbm+xesTXQbnTsUfwKYeTh6IKP8Jbfc+evR999PH581esrO3ffPO1jz/+auzYeVQ6WyhExayGQevf+4i3pBvTIzcRXu1yDRDyHr/y+rtvv/0O0j3Ah/aVV15HuB78V7oxTLe6ILAMMVXyPEhQApKHqwO19jqtSIeP0hVw6oNaqS0ToVlfQvnko5eWlp87d2Hnrp1Xr4ZpsFnLV6x66aUXkY5KLpKkp5fv2LE9NjZy+vQAJErs1jYO707x8fGoe83htKipsSBrY4/kldX70oqLS8+ePb9j5w5UftDRUlu5ag3ecC4uznJBICWldPv2P69fj4EH1sSJE/sy0fC8FrqFmzdvpaVloNAlKtgjrxdOL2bm5ijRbWRkl5CQFx5+BS6QCP5DOCAioPuIEhJSIDKdz+empsbv3r0vLu4GJoJ818dhleDydjaHADTE5YScOZuSmocEeLq6pvdVfukRqa1cbmxc/Pbtv+7b92dDfRNSAHzw3pvjxk9EcQaMgwJ38bHRv/yCarZHfX0nbNr0OPLH9mj84dkZkf+I2A8NOZealt/aytXTM9fRkZUr610Du4yJif3rr18O7P+rhcNbu3bde+++PsZrvLwcF4LVYqOif/4lKPTsiRkzJj/22MbuVALs3UqU+Kq29ETWiHy6cvlCYmIyj8fR15cxNCaThSS7ixcvwp0fFxd35Uo4NAZ4aaGqZx9fXVlZuSdO7DtyZOu5c1G+vrM3bnyMbJzsBpO7L0N5icCUuOg7y5a/ZWnptHLlu7FRN2H/7qlzM0T08tK8XTu2eY2d4DrC+NdfX6yrKe5wy0bUfWpq2ksvvYYEsDNnzjl06DCipuUWQ9K6RADaZexRVOTtxYtfs7R0Xrv2wxtxt+Fn3+WF93WQ7VFx9l/bfvPwGOfubvznn6/V1ZVDayHvhj1KSkrZsuUFFG2YM2fB0aPHcFIme9RTkDv64+7GGyXy6sVFi5bb2hpt2eJ7+vSR6uo6eQfsKd76f/75F3REHqNHQ2+A6FpkE+jpdBgH1Ycxy6pV62xtTZ580uf06f01NfVk4+RItse0drxRCwoqwsMvBAWFpKfdnTV7NoqtOTrKKtJ3p6E+yO7duw8e2I+8HH7+0+bPnzVuLEpeGsivRQg34gfPnj0HPQVy+yxdutDW1r530Z3dWYwS98nLKwsLO3/yZGhWZtL8BQuQ/rP7RafwMMCn78iRQxAo/PymLVgwC6mV2WyZOQgtP78A1dpRiJZKpSPiesmSBW35lntduE+JN6FnpIGhZWbmh4cHRUbuuX27aebMZS+/+KSj80j5KDjSFhSkX7hw5cCBE1JKzcsvrn5s7VvUnhQAQ7l0hJRlZ2fCNR0Fdv38fExNLel0snHt23Q/m8PHKFmfnJx4/PgpHGog5wUETEMEjIXFw/I0gF+i2iZ4HHLVIfH/7NmzkMSms632xIkbP//yGZdTPH/unBkzZ7q7e2pp9SZLR89uLuXtDeErOTnh6LGT8XHxVKp05szATZueMDV9mOEVL/ZTp04hGwfq+Eya5INLxo71MjEx7QDp8OHY337bKhBULJg3NyAQe+ShodH7Q7HyYt97yni8lvT0u+fOXY2NvVFRVjx56vRXXnnFxsZSPmJzc2NYWMTJk4eTkq6bGNutXvMYcrV3LiP3wImvXYvGmykmJtrcHFFr8yZP9nF1hfpb2dxRew9625UPYHPyEZEuLSoqEi92MDsjI+3VqwNR88DE5P6KB7CThoVdwvEzKSnVysoStcSRzK+zo0NExLWD+3clpVTpG6gvWhiwfNlSXb12+a6PSyeXNzdzrl2LvHDhXGzsdTMzvTVrAqdPX2Fk1P7YdOADnnj58gXsUWpqOnImL126FCaFzvrQy5fDDh3Yk5ZRZ2iovmRJ4NIlS7R12uU7ArLCEUAm8djYmMNHjiYmJJmYGPn7+yL2GVY/+UQo9Hf+/EVkMK6oKEdO1nnz5iN1Aip8/3sZCQkJKBgIKx/eVVOnTm57b8mqzZL2bwT+k83Ju0KPs2fPgaCgXSxWnr7+xHnzHlu8aKaKqqw4I86ehYUF27f/FRaWyGJKvSeOWLt2PdLzd8xx587tCxcuRUfHoDDw7NkzUKEWdZLIHigcAdjHd+3aFxy8h8UqMDScvHDhhgXzZzBZ7LY9kubn56HeM2pTqLIk3pPc16/fgFTAHWu4efMmHqmoqJiKysoF82fBEOHiMkLhKyQD/hsBiBEoPnv27Jm0tDQbW/vZs+ag8mnHmQl5FcHCsC/IvYzyTE888biZ2T+ielbWTQQUhoXd5rU229larVy9KSDAn4D8EAS6YHPyK3NyUkJDdx4+HM5S0VuyIHCqf6C7+0jUc0tJSf78889ZLPs3X39uhPs/x5+qyqwLFyNPnAhFjr2JEyctX77Sz6+9hjnZjH5CICsrMSQEe3QVlWcXLQycMnUG0rLDbJqQcPfzz7/Q1HJ76/VnnFz+Cd6sKM84fyEyKAhFnUt9fKasWLFq8mTiMtJPm/Ofw0KM2LVrV9CJw03NFV5eUyFG+PlO0dJuLyOWmprxzTdfI7H+yy+/grIVGKWstPTsuYvXr+9KSEjFK+3VV56fERhIovG63LZusTn5KHjt4A2DKuUaGlrz5y+YP38OJG25h3dHg1WutDj78JFvjx0Pt7b2euONV3E+UrJCvF1i+qg6QL5OTk7CHkVERGppaS9atHjOnJnYo851M7E2WLdLCjMOHvkmKCjawWE89gjHoke1ZjIvEOBxKnfs+uyv7Wcl0hHr1yyft2C0tbXDfRXFamvrcrMTT546f/J0qL0ddf36jX5+6zuLeATJvkpzHdejGHNKSjqqrkREhMHlGg5xkJbhB4QOcJSHMz2Ck48dO6qhobpy5ZqlS2FBtyURJwN8/+EMi8TfqFATE33Nz98faSOnTfNls2UGH3jGI5Drr7/+OnUySEdXE3u0ZMkyVJglezTAe/Tv6Xi85oyMnBMngk+eDIL7/MaNG1EqU14/AZoH+LTu2LH78KF9tnb2S5YsnTMnEC5ZTOYDFHaPnJDBuYAeSHMdBMA1JDkh/ljQ2djY6KlTrd5/9xNb24n7DhyCFQ/PGBICz5kz39XVmdhSH+GWwzUk6W7c0ROoPRoTEODw7lufmFt67d57YN/ePXBjhGJ71qw5Li5OmpoyNStpgwSB2trqlJTU06eDEduP18/TTz8NzcPJkyePHz/OYDCnTPFdunSxs7MTIpoHyYKHyjJ6w+bktKWkpAQFnYiICBaLKCwV3ZqaOuSDXrFiBaKC4K8/VOhX7nUmJiZij65dC5GIaSyWTk1tnZeXF2Rwb29vBAYpN+1DlzqEgaMIIZxM09PT4VgKWRsBWwsWLPT0HKOnpzN06XqEK+89m8Oi+XxBZGRUUFBQSWmRp4cH6lHa23fXl/gR0jyspubxeFevXgs6GVRRXgoehz2Cx++wQmCIEgt/EbhzIRIJRT8WLFhAAiL7so99YnPyiREeBMsDQudUVB5Zudm+QDAcroVFDzEq0PXcZzIaDrQTGgkCCmBzBESCAEGAIDCYESBBIYN5d8jaCAIEAQUgQNicAkAkQxAECAKDGQHC5gbz7pC1EQQIAgpAgLA5BYBIhiAIEAQGMwKEzQ3m3SFrIwgQBBSAAGFzCgBxMA1R//ns236z82IG05rIWggCjxYBwuYeLf7/mr2k/vPn0vxkrOq233N5h0v6sjzC8nqHnrCFL20WIJpU2PPrJcJWPpcju1AipTSJKBLZEIovydrThUkp0iYhv4pHaRW1XSoRivitiJbt6Th8ibCGL6zjy/KwDaFG2Nyg2qz6z5/Ku5T3dxHovPptX5QXDaoFKvVihHxxTRX3xs20w9H5B6OLYm+kVlc283gyhtdNugUS4cXIvPCoQvRv4kmO327JLa+VSjHCI25cgeBUYtbhm9UlDVKRVJBfWnw3PU8o6nHt6tTyil2x2deyRcI2/v3Ahq9qmgT1zfxHTHOn6QmbGzx7QaHE11/CcuzM9p33ijjvte9DM8c+rU73Xdk4dqSAXXdQ5HIEQafSX371wvt/3j5yKe7YxegPtt994+0LCXfSxOLuPrEptSpfna8OjpO9m7itrVcjIu/cTRXyunt5d9bZuz4crvD8pay86BQ1TmsFj3MyqzaqiCIS97jQeFJ6zZUzifycAprkP/lcWgNl43dJH/x2o3dL7Y+rCJvrD1R7O6aFmoyv5ZV9eqweD4qVt+n230yt2gfjxXyT9pT8MDv79lPPlcd0nGdl51z552mfH+N1mrvzofW+A+y/vvqmPOZY+/hPfVNe1HnM+N6SM3Suk4pao66nfB2ULHSkb37c++N1kz9Z571ppbu1n46JhRaN1p7nskuCWqWU0iZpPVfG1ww0Vd9bOcZvrCuD2ddyul3O22UHsYTS1MCTNHOkQoGeisaiMS5LfRxUWLKKyT1qXK6IU8+h8/8+cDzoYoCQXsIpKG3q0cj92pkEe/UrvD0eHLzsvfD2e8hxmt0Hb+i2sTne4edSt+XdN5ruVpmk9pCvwMvyLlHk3Tr/jnH+/dVDliofQZlbk0DwxeHsn3bdDPp94mw3579JFZUKOKYsNo3ClPKbDl3IC4moFtEpVLrUyUn9+aWjTXVkaawkfMn5ywVH4vO19MVCJuPY2dKF4yz2fuJf28DbfjrbcaTdAi/168n5NxIrprvbjh5tjLp3aTWUS/Hpzga02d7OpZWcX06kWljr5OTVl2TX65gw/CbrGxvpHA4qaqrhsVVo4ye7L55uai5Len9P49YXnjh3+2wSWyxiGJuJZ43Vm+vtWtIo/iXobn6R0NSYotpEcTczDJxlZ2qhVdnAefqbEBuGzhubJmlqqoRfz+MwBCv83VhMRkVhw85z2XezarEwdR31SeNMNLnpKoIaz3ET7RxcMCUyd8VGXSkrr/b3n3Yls2nXsVsvBY6fu8A1oYZ6+FRyaVapBoOupyJ1Hqf31CJPCoX+3s7k33be1dCiebvoq+loLFs6buFI1WsXcvedz21QoVJFUk19lZVLrXxdLFQp9yTl7b87jEhz/Ydtb0b2eWPEvu12gXay9392eN5jcptpSX24jMfpbt0uO8xGoINs7PpIyFn3f9X7c27gh24YfOu0tmXbtc213axtIl5RnywhvcFhgK+h0VmODmZ6OpK4kwWhkaV3q+q4lBYKhWHO0gaPw2LC7+YfjE0q5zepqzIYVNH1qPDr0Sk8roTXKAqNzTqQkkRlUtgqDBazgUqFFCN7rGobeVt33zl1oxaaubvZpfvPJmVl1sq1fLkNlEPX8mKSZCq8yrrW7w8m7wvLbeGL1dnMpLTK93bE7068S2Xw1NWYEQkFW89HhhUX3wdIfXXr6UuZJ+MyNVQZ+hrMvEZmSRNOkWIkpKmvrdRWEZtoa2gxhUFX0g5fyAQr7ij1xWTS6utaj19MOxSWzBVKSpopn+/LuHarFHOpqzGk1NaUmnK+pPVgSN6FaNny0Dit3B8OpV27mUejiv7OwErFcZdOE7Q0VNGlfFN9NldFsjspPizyIq+5ic2m0/AfnSobU5XOpFFLS5oP30i+21Cup6uqocJISyrffyEhv7J+wHaZsLkBg7q7E1lZ6L772wjwss12Ml62B+fQktZs/DpN18eibRALXV85M0K7/ytV2+7Oc18/XV9vWTZaS2sZh3X0NZPNZaFrK1uD8jcNOmXxaOamOaYxceVf7o57Y0fMh9tvngpLLCwE8HwRv3n3uTy2ntb+76fv/cz/8Jczlk13O3mpMCmzLruwdt+1RH1P2r4Pp32zZdqGZX7mlqbI0gzI6DSqrraKhioNHEGVxdTRVGWptB8ScVjUZrPYqjIGCgako6liZWq49bkJe7+a/uKqkfWVYlUBbefbk/d+Me39pz1VKWVJmWn37UF5U0vITY5QYrP1Le/fPvb94c1p8/0n0FQ0bI21f9oy8Yf3PGfPsxwzXb+Myj15s6qWJ+OuMs7UVqmKRqdqqrP0NFT5Ysnp3PJjORWL5zrv/Xz63q3T933g89gMq9VL50ldvePLhZxmgUQszc5rSKk1GTt1rom5FSQ7jCWSUhg0ipcx5ZunrD57fezy1c4ePsacesnu07dqGpqWLx1h7WE30d1w7xcBf749aY6bytEzWeGiikVPW37/uOdnm8csmGodG1GZk904YDcWYXMDBnXXExVBO/ZNfbvoZKFGsbn3kvD6dn1cSX1k+N9fydV5f39VVMLLf9g8f8tlXXTreqnK10NXQ+OTJ6a+++rkMW7qLQWc0ODqd78N374tuLSgNLOkPjGr1YxmYqWqA8IlFKbW6CXn8lXvZlfmNddWtQp8LdsLS/MFehKJPqQqOT7d0fDDqwPFOqytrZhtTJCpRfewVZ9GtxMLZcfUUcYmI6mm0rL78VY3Z7iM1JE2i74Lufn+6ZLi7Fo9OhSCdAqdWtgk3Rlf9FHYnW+vFuRXS2oFKsm1NJGESr93NXQ6gyvgxabHjHZjebiY/T0Be5yJtSqNPWqabrWg9e71Cl6z6OLFQmdn6tixKF7KELdZHlAaGJXs+VxqRlrrsYj8z0PTDhxKZt4SFreat1BVxEKKWCwRQR3Y1kQiyfEbpVUlwsZCyfGLpSdjK7OpbImaGZ32r3N4v91VhM31G7S9Glh2UH1Kbk9I3SbjZbobV6hSvM3kkt178q/gdIK/7MzWecsErmmdvnrsqTKZ3PeAptYml7Vuax/hv7r1atFKcpGUylCfHuDw1YszLny7KGyH33OLXONvageF1GQ0GvBZegyK3OVM1hgMKZ0hgXwkkYgoVA0mA7VxZVwEj9MDCzzJjqpUKs5xcs5HZ1CoMiHvniY3XUooUnyD/yTwu0OD8CWTw+7vbKWq+eTiETM22CfdLTu06+pLPwaHxicLWkU3k/Pf2BaTkyWdYe37xPyFI0c6Q7SUj3R/w1pFFFoR3aZZYEi/30NwhuM4lRqjsMjspMzKiNgSXx8bawtZyRd5YzLoPL4o+FzO1z9nVFU1zg90W7FwwhgPDpMJNkjDdO2Lb+ssBksUi71EJmOM3Ogj7bWc7X0muL3zylx31w7e+qDlKfQzwuYUCmffBrNaYbd1Wpt01tYcp5lt3S7X/auufsdu87QOg50arBP72o2wsq8C24+WaoGb5Efdf7dudusbAUP3aqmYIm6hiDmgQE2FoaOlamZi5DXRhWfO4olF3mZCe30pZB+5mCamSESibBvrZkNDhlTCoEhbUEpITnrbE47nuh0I/Nn+u1QqQRNL5UdH1BWQ9erUrYMv4EOxRCr5+zv8IsZf/wKWCr2hltEmX69fn5995suprr6qF9NKws8XXAgvEQgkT/rbbxyjvcxV1d2UyYcb29/H1X+cemWcR8xksByt7IWc3Noa6O/uaeMNmD5W6iGx2S/tCMsVSGaPdNFlyHQaWBfWrcKgNnIEv5zL4jszVi8btdRJf4GXhZnlGCqdCSLlLLnD4QQsxp5O5YvoWvrMBSMZi0YxVo5irB9LN9ftjrCrmFuKsDnF4KigUVRhgtje5jSHf9vfMG1XxmF0C93Vb4yQfx5xfsT2dgts27QyXV775++u0F0t+13OHO/1m+teN6sVslm2Q4SUNdW20UaslusElbc1imnbY8ULXw3/9vsdVxJiI6vF0WnS2FvVTF1JwHQjc0M134mWqdW1W48lx1VTQlPyfvvrrrm5httoPWd9fa0G1m/bU0IzKLHllODMW9nVqeBBco4gEIr5YiqEQBt2E7MsK+RSyZV8SlhJ5ckd4dlxOXQVWTcwMr5QLBC3uyCD/clcbyV/O+6CbYjw3/1Oarm59WdOZiXdaGpW1ZOaW7NaNZt4vCrjlgJxa34ho5Crk86h3L1dU5hRCokNHAeLEWEUjNPGqMQiSStPrMWmPxZgnd+ove1YeXwyJzqLcuJc+jsXLuY21LFolKkLDFVGaCalchZNsnY00pFLlGDHIiFeCeDXUpFqi2prWm0VJ6WeElmYFVnQ0NQqQSdLVYqrgTA7p+lKTH5cGRbAmb3GokzKPXr4Tm5KfVo95XahKPR4UFn+fxw8+uE2o3/00UfdGxaOC4kv/Nqg4mc4sn+LpcDXIe2DgzzHdXJfCtIIAv2OAOSl6kZuZE7u9dqMW/n1MQktiTfvqLfkLZ/rNXWsPZWmYmqkKW4RXLtRFJFeFJecjVzzTy8YPd7WVI/NFklY5+9UJ5cWx9flt9KYVgK2v73BhDGmfL64tKB+1gQDNxtNAzYN7OZygSShML8mJ1aPzzG00xkz3nqkuSGXK6wuaZo/2cDFQoNJpdbyW8rEFHMrp5E26gw6NbOBXiQWjnJmj7W751UjEIiL8zOCwyNPJNRfvFmiQtVf6GM3cYyxvg47v4FzPbWgJO1Ok1CFK9ScaMucO8VEnSXNbmpg6lp6OhnzaYyUZom5FdXfzdpAU01dQyexpTo0IzcqOf96XZGYbTLN3kRPVcXAQL2khpOfzv/hZQ9Tc235YbyK11QppVtaO462ZdtZ0JNqCk7drqwsFAk4zTwtob297rSRdkYaqvoq3NyyqsiEVFFT9jhnCxsXCy5N83ZabWxyRnheRUxNLre1eoyDvb7OANXGut9vLuab2+91qLdxbrLT3fiOXZtMIffPUtu8vb/f7fd5ePX7LU4mIAi0hXNx7tY1Xi0or81qoTRKtel1vq46E3z8ZHr9ttZSy78Yn3OruERdQ9V/qs1EK0tam+NIo0ASGl+YlZ8rNhJ7O0+04OMhb7G00+PzxHnZNXbWqiqyImrU2lbBqevFZbk5DmqNPuNHCPQNmEy2jYYWAmAL8+oc7dUYslq61BoUbK0XqND0PQwpTBolo55Szmm20RLYasGycU9rqCkIDbuZ1aghoTHHjRs3faS2Bg1kSKOLiqKjso1FVTZjpqixTK0Yteb2emIpNbW2ro6vO1KfKZJQ0ur4RmqNzroGDJqMhKiK7ODoPFarVMtBz9dq/BhjCgRNfqP4+1NR57PLwj5ZxKS3mwsquY2Z9WINpt6YthKyJ/Myr10vdJPojnIxp1lQwZeddAzUGUyKmBudXBR2M9fTSBQ43UdVw6BGTLl0qzwlIZmqSlG1Zng72E80sYDD3cDce/exuQf6mspZG2FzA7MjZBaCwGBAQHo6OOu7iORx802/9J/Iog5t7daDVx/44d9uqG3mufDYziFEg2EPyBoIAgSBfkVAklFVQ5MazXfwGeo8DjB1xaTbAoxsreQKaVnLj81rj6zsnCaopP7wA9IHQQBENiEESz7oEsp/B2n26/aRwQkCBIGuEaA/s8rr+IfeU5TC+vRgNnfp407+WRT4x3eg0nppd327geSfNEGy9EHbOqcPeqpTWse8svcecInsCIzgzQ5bSza6db6q620gPQgCBIF+RABhG0a6LEQ7KEF7OBHwz+pw3Won1nGTnSxN0Pa22Mm8Vlms3T3pg9zagiLbwi3/bg+45CFBmkoAKiGBIEAQGEwIPFQ3J/PP6uS6JVu32rRJbX4eFv/EThYVtWnu8soea/Pd72yobaP0AZc8LEhzMKEzmNbSpgGYnda3fML9QRDJUdwfqJIxFYmAAkRSK7nm7u9kkHIX1nf/Oef+93IfGKSpSOqG3lhw6GnPkN6eVy7vn7xyj5IawsseJfpk7j4ioAA2R/HWlaXraZfm5E9pVyVXHhKk2UeChvblvKKCewjIzkMc6yCU4IY2ymT1ww0BRbA5BBX9nSKt2/A9JEiz22Mob8fB59BD8q0r7902DCgj2YMH1Sa3u2eDzclO/chU3paMpO3PdvfswE2q+XLLtZ3u5nfs2qNN4dDzRXm7sfufz9suoZht9W3d8+9LZA49eXv+NnY72pltfEemh0UyqMd2t1Km2UW8oUuJz/P7uN5xk9v2Fa2dEhG3LewLlOaRKV4DN+lSdpf9naNY9tWDVjKoQFaSxVRWVpaWlrq7u7NYLCUhqd/IUIg012+rG64DP0KHHqsVpjIVRHje5/G8w/uR37UtE9Q9jXe4ncfhUzgYgcd1tIe6Fg3X3ewnuuPj4z/++OPm5uZ+Gl+ZhiVsbjDv5iNx6NF990NZQPWlj2XVJxw3md1fBeIhadm7ci0azFgPubVVV1cnJCQIhb0oJjvkaO3rggmb6yuC/XF9u27uUTn0tBuIZGfSaZPuE+Uelpa9K9ei/oBq+I6JLCkaGhoPzOI5fEH5D8oJmxvyt4TCHXqKjiGmBclpkMWzddvhf9Ul+e+07L1fyZDfBELAoEaAsLlBvT3dWpyCHXrqD8AEAZXcb3IlXfn9DskPScvei5V0i0LSiSDQJwQIm+sTfIPjYkU69MD8CpNCm0pOd92mBwp0D8m33ouVDA4IySqUGgHiUKLU20uIU14E9u7d+/XXX4eHhxsbGysvlYqhjEhzisGRjEIQIAgMWgQImxu0W0MWRhAgCCgGAcLmFIMjGYUgQBAYtAgQNjdot4YsjCBAEFAMAoTNKQZHMgpBgCAwaBEgbG7Qbg1ZGEGAIKAYBAibUwyOZBSCAEFg0CJA2Nyg3RqyMIIAQUAxCBA2pxgcySgEAYLAoEWAsLlBuzVkYQQBgoBiECBsTjE4klEIAkMOAbFYWlRUX15eKxTyh9zie7RgwuZ6BBfpTBBQHgS4XN6OHSHBwZebmv6Vbkt5qJRRQticcu0noYYg0G0EqFRxSUlsS0sZk4lUNMrcCJtT5t0ltBEEHoJAW+ZhHo0mpdMZyg0UScSk3PtLqFNaBHqdiCkvL+/QoUOxsbGoI5Geno5M65aWlki57uHhsXXrVqXMuk6kOaV9DAhhBIEHIoCCh0ZGRjY2NlZWVpqamnp6evgFf5qYmCgrYkSaU9adJXQpOQK9luY6cJFKpU8//cTo0R7PPfeCUgpxHZQSaU7JHwZCHkHgvxBoamoWidQ5HFF9fZ1yo0TYnHLvL6FumCMglUgknSGQ/SmVyj+h01lubtNNTR0oFLFyw0TYnHLvL6FuOCMgyM/NyMrK7gxBTk5ubnY6hSLzB2azVZ58cubixQHa2nrKDRNhc8q9v4S64YtARUXNkaNBFy5c6AzBlSuXDx05VlpahQ9pNKqOjpqmJlvpHUoImxu+jwGhXLkR4HB4ufmFZWWlncmsqKjIyS1oaUEp3mHUCJsbRptNSB1WCNDpNHU2W0dHpzPV+FNdHeLb8Hrwhxe1w+ouJ8QOcwRoNBqXy71z586VTu3mzZscDke53Uf+ve+EzQ3zZ4GQr7QI0On05ubmyMjIv9ratm3btm/fHhYW1tjYiK+UluwHEUbY3LDabkLsMEJALBaz2ezJkydv3rz56bb2zDPP+Pr6IroLXw0jIEiGkmG12YTYYYUAXOTA5lxdXcHa/Pz8/P39p0yZ4u7urq6ujviHYQUFkeaG1XYTYocXAtDBISaf0akhoBU6u+GFApHmhtt+E3qHFQLIQcLn8zqTzOPxBALBsAIBxA47vj7cNpjQO2wRwKHVxMTUwsKqMwJmZhampmb3RYApPUSEzSn9FhMChykCMDXMmBHo7z+9M/1Tp/rOnj1bS0trWIFC2Nyw2m5C7DBCAEnlfHwmurm5dKbZ1dXJx2eSEqeWe+AGEzY3jO57QipBYHgiQNjc8Nx3QjVBYBghQNjcMNpsQipBYHgiQNjc8Nx3QjVBYBghQNjcMNpsQipBYHgiQNjc8Nx3QjVBYBghQNjcMNpsQipBYHgiQNjc8Nx3QjVBYBghQNjcMNpsQipBYHgiQNjc8Nx3QjVBYBghQNjcMNpsQipBYHgiQNjc8Nx3QjVBYBghQNjcMNpsQqryITDcitf0bgcJm+sdbuQqgsBAI4DM5jwen8MRiEQSzI2UwMgDzGTSRSIRl9uKnwO9oKEzH2FzQ2evyEqHNwICAf/q1WvffHM0KOiqVCpCOQfU52qoKw85c3r//kOFhcXDG56HUU8dbsUvyK1AEBiiCCC5+ZEjJ7766lc+v2nKlLHNzZxLly6MGulWVV3r7x/4+uuvOTraDVHS+nvZRJrrb4TJ+AQBxSCA4jWTJk0wMKDl5qbu2bP34sXzzc0tMbHXs7NzXJysTU1NFDONMo5C2Jwy7iqhSRkRgLXBwcE+IGCmjo4O6Gtp4eAnlUqxsVHz9nbX0GArI9GKoYmwOcXgSEYhCAwMApMmTbK1te+Yi06n+fl5m5pbDMzsQ3QWwuaG6MaRZQ9TBEaOHOnmZstktpNPp6t4ei7V07MdpnB0j2zC5rqHE+lFEBgcCKCQzfz5E5yc2ktzaWmpTpnio6mpOThWN0hXQdjcIN0YsiyCwH8h4O29wMMjEN+yWJSAAHszM21o6Eh7CAKEzZHbgyAwxBAwN3ccO3YKFq2hoT1r1nodHaMhRsCAL5ewuQGHnExIEOgbAnQ6ddy4sV5e4xwcXCZNWqCiot638ZT/auIerPx7TChUPgTq6xujo6ObmxuXL18OfzrlI1CxFBE2p1g8yWgEAYLAoEOAHFoH3ZaQBREECAKKRYCwOcXiSUYjCBAEBh0ChM0Nui0hCyIIEAQUiwBhc4rFk4xGECAIDDoECJsbdFtCFkQQIAgoFgHC5hSLJxmNIEAQGHQIEDY36LaELIggQBBQLAKEzSkWTzIaQYAgMOgQIGxu0G0JWRBBgCCgWARIFIRi8SSjEQT6HYGqqqqysjIWi4U0wmZmZvL5ysvLS0tL9fX1bWxsOqoa3rx5k8Ph+Pn59fuaBvcEhM0N7v0hqyMIdCAgFZ8JSbwWFVJXmyeRUMG/LCwsXn75ZWtra3RBiGtERASSbi5YsKCDzX388cfgfX/99dcwR5EcWof5DUDIHxoI8Hi8yIiIvXt31dfV2ts7eHl5gaOVlpZ9/vnnyckJoAFcr7i4uLa2tjM9+CQnJ2doUNifqyRsrj/RJWMTBBSEAISyH3/5TSotff/9l99774MXXnjhf//736pVK06cCDpy5DKXK1FVZampqWlrI8XmPzk2kVVYRUVFQUsYwsMQNjeEN48sffggkJWVFRsT4+8fYGxs2kH16NGjxowZl5xcVlxcraam0tzcfPfu3WvXrkX93QoKCkiaJsBF2NzweVIIpUMVAbFYnJmZBbnM39+XzVbrIENHR8/bezyPl9nYWKympgErxPbt2x9//PFNf7fw8HANDY2hSrbi1k3YnOKwJCMRBPoHAZFI1NrKpdPpsK7eN4OKCnJqCqRSEZ8vMDc337Jly5FOLTAwsKWlpX8WNZRGJWxuKO0WWevwRIDBYDjaWwgEgrz8/M4ISCSchoa7fH4zhUKXSCTq6uru7u5jOzWYYoVC4fAErTPVhM2Re4AgMNgRgBxnY2NnYGCQmpoKZtexXAGPEx19x9TMGt5zkPhwtoW9VSqVdnTg8/mdLRKDnc5+Wx9hc/0GLRmYIKA4BMwt7adNm3YyKOjw4cOVlZXgX5mZ6b/88md6RuO82XPNzU3B4PAhmF3nOVtbW/G54lYxVEcibG6o7hxZ97BCwNTUZOXKldDN7d279/fff9+/f+/PP28/fSZ+3ZoVMwP9aDSaqqoadHO6urqdYXFycho1atSwAuqBxJIoCHIPEASGBgI4jSYkJECag5uIigqdRjMeO3bGU49PUVXXAgEwsyICTE9Pz9bWtoMe9MQhF8xuaFDYb6skbK7foCUDEwT6AQE4xyEiAgPT6Uw2W1NVlS6fBEwQVgho4iDZ9cO0Q3tIwuaG9v6R1RMECAJdIkAYf5cQkQ4EAYLA0EaAsLmhvX9k9cMKARxLU1JSEN86rKjuO7GEzfUdQzICQWCAEIBnHLIqIWp1gOZTlmkIm1OWnSR0DAMEIM3FxMRkZ2cPA1oVSSJhc4pEk4xFEOhvBBARQWypPQWZsLmeIkb6EwQeJQLgcSR+q6cbQNhcTxEj/QkCBIEhhgBhc0Nsw8hyCQIEgZ4iQNhcTxEj/QkCBIEhhgBhc0Nsw8hyCQKPCgGpRNTU1PRfsyN/Z0cg2r/7IBatsbERHTonkkI3pFS57xP8iVmQW6VzRqk+kkyCvfoIILmcIDBwCCDVkq+v7/z58997770BmxV5iQsLC+rry0uLy3Pzi5EEZeLEiVZWVqingzVwWoT5BUXl5bkFBYXgWcihgrKw9vb2Hcurr68vKCzMzsqqq6tDjk9cPmPGDGNjY3mHW7duFRUVLVq0qMN8jFJkcIFGthVUL1OUTZmwuQG7W8hEBIG+IjDwbK6Vywk+E3Ly5Mna2ho9Xb3Kqqq8vDxPT8+XXnrJ398f6QKCjkcdOBQkEuXo6Ogisydy4U2fPn3jxg1t1WOpkOD++P23a1HXkGgAVcfwp4DPGz9h/ObNz5ibW8Bk/Nlnn126dCksLKyjNM/Vq1eDg4NHjx69fv16pE3uK2Rt15NDq0JgJIMQBJQTgYQ78R9++D+URvzkk0+/+vrrnTt3/vrrrw4OjjU19TweHyzp8JHfR440/PnnX7744stvvvnmzTffPH/+/CeffFZX1wBE0GH37r2LF87+8ccft27d+tNPP21+asOB/Yd++OFHMER0AOPmcmVlLjrgw1kVQt99+UH7CC5hc30EkFxOEFBaBIqLS86EXtLV1Xv66ad9fHzs7OwcHR1xwHzllZd9faeoqanu3buvrLxozpwAR0cnm7Y2Z84cKyvz2NicpKS6kpKCkydDzC0mT5m6CMdYyHcYwXvSLCenWVevxuXn5wI4MDhULOt8OFVRYUGyU9RxVb43hM0p7T1KCCMI9BGBiorMktKb06f7e3qO6TwUFHPIZgxxDGk+R40a7eHh2fEt2NOMGYE6OirZ2Qk1NbXFxYXz5vmZmJp0dNDR0120OKCmpqqiQibNoUxPbm7uJ5988kV7+3Lnzh35+Tlgfwr0giZsro93ArmcIDBwCEBXhYcf4s/ATNnUBNtoi6GhqVgs+feMsDnAOoFkxRoa6p2/tbS00NGRcrklHA6vtrbS0pKhpfXPmZSthvI9LLGYi2tlchaNBqMqshwXFxcXFOSDLVZUCPl8bXxFpSqMSsLmFAYlGYgg0N8I8Pk8gUCYn58PlVb/zZWZWV5VJXMcoVL1JRJDPr9cIvmnnFjHvHq6GgwGTSy6fyU8HptGY7DZssKJQqG4pUUgEv1TbAzZBzgcgVCIq2SsEzwOR903/mmvr1690crKSSIRK9ChhLC5/rtbyMgEAUUiUFJSf+DAkZqa6ujo6KNHjxYWFipy9L/HykhLPHrkUn6+7ESJuojm5vq5OXFSSet9cyEllIOdtbmZcWND7X2Ob/n5jfjExISlr2/g5uZeVlbO4aCSbHsTCHh5eYWqqgZstkxkwzg4t6JaBaRCWDZsbe0tLJhqanWowtipEGNfCSVsrq8IkusJAv2NAIfDTU5I+eyzv77++jtTU2Oo83fu3AXXufDwq/CkVZzUI83MTP3+h19MzSTOzjK/Nn19PTbbOCwsNycrS17WGrJYaysXtXVSU9P4Itokn6npmXnwCMHn+BYr4XDqwy7/xWtFnZ1AXD7C1SkiIjw1NUsslgl0+JmVlXf1aoS39zJHR5lGDxeC03UGEE4q+ERxRMnGpn/00Uf9vUlkfIIAQaDXCJSWln/11Xdffvk/U7P6d99+c+OmZ+bOnevmNurOnTu///5rZmamvr4+nGn7bprMybl74MBXhkZOixYtNjExxJlVVVVFXV0jKio2OiZOXUMTU+Tl5Z84cWrbtj/AnTw8PKysbYKDT9+4cdPS0qa5uQkqtm3btt+8dWPNqmWzZi9gs9X0dFS2bduVmyfR1tKRSGoTEoq2bTsTFRX65JMrpk3zgZkhMjIS/sCbNm3q8CmBX15GRoaJiQnG7ztRctiJe3Cvbz9yIUGgfxGAR+6pU6eDg0O43FY//0lLFvu7ufl2TJmWlh4VcSE8IjYrO2fy5DWvv/qEta1erxeUnh577Ngf6uo2y5Y9aWMDz972BiEOiTx37drd3NyoqspSU7NDWTEN9epnn9k0crQ3TCIhISHHjh1rbGzS0FATiagNDZpLFvosXT7T0EhmXRWLeJcunP3jryBua4u5mVZ1NYfLlc6ePWnDhjUmJhbogGvBr+FS18HmkpOTb9y4AYUdoik6+9P1mjTC5voCHbmWINCPCJw9e3fXru/KK3I9RrrNmbdw1qw5DEa7vRKetzk5uVZWFiYmxjduXN+//8DNmwVaGrRJkz3Wrl0H17aeLis5OfzMmYN0utHKlc/Z2sq4z30tLS0tKSkJnE5Ly0pPz9TaWtXJyRlCkrxbYmLi7du3qVQplco0Mhrh7+uppv6PaRUdYqKvpmVkM+gsiURkZmbs6zuNzW43zsIrBYGuOIZ3uI8gNhYncVVVVYSFKcqnhEhzPb0lSH+CQP8ikJycEhF+5fSZu83NBYuXzNz85ON6Bu1+Zwg8uH49/vTpkKam5mXLls6eHYiloGxraGjw4cNHs7NzXF1dly9fjnAr8IhurrKwsGTv3q9gwH388Q/s7My7edXQ6kbY3NDaL7JaZUagtLQ4LCwckQPV1RVjx3quW7d+3LjxcoL5fE5mZtK5c1ehKRMKuBMn+a5YscLNzbUDDhg3cQDct28fQuX9/Pxnz57j6emhq6vzcLzq65t37vy+pqZh6dJ148Z5KSu4hM0p684SuoYSAojrvH371vHjZy6cP2diavjGG2/NnBmAbB9yGrKz869eDQoP333jZn3gjCWvvPiko8uoB6rny8vL//zzz6CgY6oq9AULly5estzV2YnBbB/nPkQaGprPnDmelBQyf/5qX98VQwmvHq6VsLkeAka6EwQUigA8J6CKOnLk8G+//UqlWW955umFi8YYGbVbTrlczp1b8T/8tD0h4WpgoNOMGc/4+Mw0NjZ4yBKg26qpzNu99/P9B8KsbTxff+VZ/+n+amra9+m5GhqaQkJOJiaeWrRok7f3LAZDVaFkDa7BCJsbXPtBVjOsEJBIpOHhYSi9mpGRPmmSz8pVG70nTFBTa1ft37x559tvv05OujvawyswcDo8MCws7JHRqDsQ1dYUXo2ICwm9mJeT5eTssmrVmunTp6FajvxanFVDQo5Cjlu8+PHx42cymcrM40AvYXPduWdIH4KA4hEoLb7xw08/XLqUamlpBXsC7AYIiZdPg7yS0LJdv34TIti0adMWLpyPCPlexHjCqy4i8tqli1dq62rGj/NatmzZ+PEyZd/Ro8fPnQt+/PGlU6cuoFLvsYoqns5BMCJhc4NgE8gShh8CcIvdu/vbpJRED4/AJ554cuJEbzkGqanJQUEnwsIjhQLB1KlTZ86cBfexXjC4zojeunUn7HJIdOzN5mbu0qVT1NjqKYnFvv5TFi9WZn1cZwQImxt+TxiheBAg8NRTT12NuPbRhx8uXrwQQZ1YUWlJS0joyQsXzpeUVDva6yxfuWbJkiV9XymiqeTGivCwsN/++DM15bK9g9OG9a+uWLmq74MPlREImxsqO0XWqVQIgIVpaGjgZAqqKpDXLTPhZFDShYvBJqZGL73w7pKl8O1QTLw5fHfT09PhTIeIgob6+gULFyFOfseO7UqFZlfEKAbKrmYh3xMECAL3IAClG4QsxKgjfhO5xR9//LnrN0698MLaQwd/W7xknKJ4HKaMior67rvvOBwOftfR1UUALMJRh9tmEDY33Hac0DsoEACbY7PZSKb0/vvvx8bGPvPMM3v27Hr88Q3m5mZ91MTdRx6CUuGU15HwA8ZWxSb/GBRodrUIwua6Qoh8TxDoHwQQpGVkZPTKK6+gHMzmzZtdXFw7Ij0VOCHOqh1uxhh2GPI4UE3YnALvKDIUQaAHCCA8C+o5lJKZMGGClpZWD64kXXuIAGFzPQSMdCcIKAgBRaXfUNBylHkYwuaUeXcJbQQBggA5tJJ7gCBAEFB+BIg0p/x7TCgkCAxzBAibG+Y3ACGfIKD8CBA2p/x7TCgkCAxzBAibG+Y3ACGfIKD8CBA2p/x7TCgkCAxzBAibG+Y3ACGfIKD8CBA2p/x7TCgkCAxzBAibG+Y3ACGfIKD8CBA2p/x7TCgkCAxzBAibG+Y3ACH/kSEglT6yqYfbxITNDbcdJ/QOFgRYLIZQKLp8+cru3TuKigoHy7KUcR2EzSnjrhKahgICyFACga62pm7PnvNvvvnB0WOXuBzFC3hI94TKrcMzzVzHXUDY3FB4IMgalREBkUgMgW7+vLkLF67Pysr7+uvfv//u1+joa6hOrUByTU1NPTw8GAyGfEz8MgxZHmFzCryjyFAEge4igCoQkLPQW11T/eWXFx08uH32rJH7D/723HMv7Nixo6SkBB26O9ZD+6HMK/KwI38nemHGhoYGRY2skOUNzCCEzQ0MzmQWgsA9CLDV1IqLizMzMyQSEeoLurq6vvXWG4cOHQgICNi5c+eWLVvOnj3b3NzUd8kL0tzo0aMxDnKyBwUFocqXrq7ucNsM+kcffTTcaCb0EgQeNQIifisn/GrM6dMHWcwyz9HjKVQVNDMzMxwwnZ2dU1JS9u7dFx8fp6GhaWtrg3oOfVmwRCI9e/b8V199ceLE8cmTJ6PuBHhfXwYcctcOxzI/Q26TyIKVDgEJSqZejYg+enRfbs4dMzPnxUtWrV27lslkyilNSEi4Hht57kJmXn6i19iJLz3/sqeXRe9AQAHD/fv3R0ZGjxw5csaM6f7+fqjT2ruhhu5VhM0N3b0jKx/yCOTl5Z8+HXLx4vn6+loUvgkMnIlDq5qaqpyw27eK9x/4Mz7+lqaGziQf+/nzl4wdO7abNEOCS0wMP3HiVExMmjqbNWrkiKXL140dO6ablytZN8LmlGxDCTlDD4GCgoI9e/ZcuxbFZLJQ6GvmzBljxoz5W7KTXrp0ce/evYmJKfb2dsuWLfP397ew6EKyy87KOhF0KjHxYH5+ub39nFdefnbceO+hh4viVkzYnOKwJCMRBPqAQGpqOk6X8XHXdHQNZ8yYFhjoa2PjxGTKJDuRSHTx4sXt27fn5+dPmTJ18eIFbm5uhobG/9bZVVRUZKbfPXY85PKVcE9P3fXrn5w8eYWOjmYf1qUMlxI2pwy7SGhQDgT4fH566t2fftkZERE6ZYrZrFlPT5mywNKy3VxQW1t74MCB3bt383jCFStWbdiw2t7eoYNwDoeTkZF19Oix6OhIExOTxYsXz5wZaGBgQKP1yXyhHMASNqcc+0ioUB4ECgtLIyNDIyK2X7tWPG78zDdeecbDazyNJvPv5XK5JSV5QcdvpGfmLF06buHCxfgQziK5uXmwol64cF5FRW3evAVz5syysDCH6VZ5QOkbJYTN9Q0/cjVBoB8QEAr5eXmpFy9GRkRE5+ZkjvEa9+qrb4wcOUI+VWODoKi4xNBQzcTEND+/4ODBQ+BxKiqsRQvmTJ8R6OLirqU13E+p9+0JYXP9cJOSIQkCikBAIpHcunXz+PGTMTGxmprqPj6TVq9e7ejo+PfY0v37D+7Zs7OlJWPCOP/JUxfPDJyuraOniJmVbQzC5pRtRwk9SoaAWCy5dOlyaOiZW7du6RsYzgycPW2af1FRwbmzJzMyC+h06bJlkzdteJapYqJkhCuQHMLmFAgmGYog0F8IQLI7dOjQ0cP7S8uyRntMLC9vLikpXLduzYoVK+zs7PprVmUZl7A5ZdlJQsdwQEDccuDg15eu3LKy8l66dKGn5+jhQHTfaSRsru8YkhEIAgOHgFDYyuXymEwVNps9cLMO8ZkImxviG0iWTxAgCHSFAEnE1BVC5HuCAEFgiCNA2NwQ30CyfIIAQaArBAib6woh8j1BgCAwxBEgbG6IbyBZPkGAINAVAsQE0RVC5PthhgCfJ6lt4nIFPCqFylZlmRr0IHCqupHDYtC11dsTxgG5FpFAKJGw6QwVenvRmS7h5AlENQ1cdRZLW1OFRqd22V9RHTitwso6no6uug4badsHuiFBXllNowqDqq+tTus2Vt1cJUmS3k2gSLdhgYBY1BIXlf/b6bt7o1JPRGXeyCia4KSjoa6BYoPdof9/uyIq6zhezu05RcQSydXcgqj8QjaDaaIpKzrTnZaYV/HOH2GtVUJnOwNVte4yx+6M/PA+EbdKH/s0TsXUcpQ1i9ktcvs+5z8jcPiij/ZFV1eWuVvpMVUV7Csz8FxbkdCQsQgCCkQAqT4KC8vvJl5iscWT/fwcx4+6I6p8a8+13OL6bs5yJ5mTXcDr6AxewckR1N/k8StF3RwB3SDNldY0NTTwJGLFl219yDIgzeWXtzTwUDz2ETQ6neEy0svN3UVFXfGJVYg09wh2lEw5OBGQiWxUupGxzgRPl6mjTUfZaZc21IWcqZ49zs7WXKs7a951OsfKWDNgQnt2X9Sbzk1tbijjOTvoUai0zIw6MzM1CqVdtqhobYgpayxt0LDUptColLSmulsJ5WXljYn1lbm5dSNNjMa4mxYIGfEVjWqsJi0m7VpJRXZ9nbGGRqWIeyO1JC+hAd2qKrimpho426ZXV8eUlQhpEmM1dflSM9Pr8vOKyyvqKivEpqY4R7fPW97aEFvaWNaoYaZF6XwmzilsvHy7aspUV2l1XU5yWW5eg1RM0dPHgmUtubE6MbkiL7k+P6+xqryBKm3U0GRTadK8zEpui0CNJY2ILMvNbyqjNmpoMNl0JsLRYmNL8vLr8/MbSgqb8nLwqqDq6qnyKZIbZSXpd2vy0hvycuoYNJqOruyML5VQmit5LiZMbR2sn86jiOKLSjLu1ORlNuQJ6lkaQm1ZoYxe5s4jbK47dy/pM1wQQB0GQyMTA20NdTqFTZPeTm/Kzqxb4mtnY9otNnfwXCZFXdfN07ScQ6niU8qbqdmpsZymZvdRLi0tFSeDTjKkNcZmlgyGrLRN6LXsQ1cKZ3iZm2nSY3Prz165lH+nhM9k362tSbrO8bIxGudpmlfeeupEamRU1t3cnNSkO43VNFs99rlzmedCCxh8akpu9YXEXD1VVXNjbfCFsPDMlPhqP28bMJSS/IYfj9wQ0sW6TP6FCxcZlFpj0/Z5T0dmHg0rCvAwM9ZggL12tLyylkOhmdSKBmkDp7GeczW8MKus1t5TX0eF1VhX8/uuW3dvVNN4lNsZpWEZeVINVWdr4yo+7dej2YcuJJTUNpRl1d5JiDsaX+FqoW9jolNU1BQWlldVya2qbo3JKjx9I1NHR320s2F6at5v2xJqi3ncJsGFuzn5VfXOZvqa2ip8gfjX3dfLBQxXVwM6VxwWl7Pn8u3mYlFzleDslYzsSomVg5m+ai/ZHDm0DpcHmNDZUwRKy1rDY+o9x2mam7VlKue11Da2FHAoxS2UpsZGiYj/7wFVWIyIxKLvgpK+Ppr09XH8vHMuPL2htoVKpenpsVQ0RD8dTmloasGFpQ28kKiSurxaDxNRZWXVN3vvNhVzfNxMvdzMnPUMRCKKBGdHKlW1qakqsSgxoYYvkHjqG4w3NIu+m389Id/aWMt7ooX3RHMrO/bOM2mZOZU2OjoehiaZ2VWXbqZn1Uq/3Z9R1tgwYqS1u7sVXU3w46GUxmbZvCWYN7K0LrfGw0zKuPfphywrEkkEHJ6rs85EH2s7C507JaUh+VlNfCw1rTShcZy1+axAh0l+trVsgyPXmqobhOU8ekgqNyqjRkJnjZ9g6uGpV5hTH53S3CigGBiwJ0609Jlk4e6qFp9bVdRUb2LGqKhrOHk1WcgRjBlt4j3JYpy3eWZ5/d7gNKBLoUgupdWEpkuENFpGZsmvR7J5fINxXhbePubjLM30qLoCcXvZs57uI/oTNtcL0Mglyo9Ac6vgYlRifUH2Yj8HyEogOL+sbn94xvehhT+dzTsdk13XxH0AClQ6tbVWWJFDrc+h1ubQ6vN5zRZCsRGf32JqajklcOmdaovcwiZcGBxbfqui3s/PQCJl3cqqTkwqHD9u4uzFfuNdTX0dTG1sKHSGVCKRPaE8fcmUWSZbn1m4es1yv0DXkNvVTeY6K5/3nDDJYuFMl7fXeN8pbLmQUtsqoYydZjt+kfW3wdmfHc+5Ulyzbp677whzPUNTn4Ald6rNc4tk856OKUusrveZok+h/GMOlhMiFIjUdTUCnpw2Z7HL+PHmS9d6GDsZJWWUV9Xz90VUCA1YRq5qtbRWdRN1TQ39pMTC5iauCosiEYvmjnd4a/1EP/8Rq1cvnzTJLItDL+FQjI3Vp0+3nTzVoprX0iphbJoxKnCs1c202lOpTZM3jJq/xAVs+sWVE0bamx2IKanC6qlUdRZdg0XlCiihSTV3SwUblvnNm+E40cfylbd83njK2b0PmfQIm1P+J5ZQ2FMEuHz+sSs3T4ZHPTudvtjNVo0qkyMq+OqJhS2Zt6PSk24lVVGaxQ/QlLfyBEt9XX9/ef621+Zve3X+n6/P27hqtJGpukAgM0HoGag7ONKvRJTU1XFv3yxSEVJm+9nxpIwCqq25vbq+Hku+Tsm9JgCqlCKlwt4qO68h91xREaW+1pJB05F3pjHYNAbjdimlhic2ZrEXeo5mUjSCDkQFTGRPnmgp76NvqOHgQLt8tVg+L1tCmzntnyIS94ADK4wYWjJZo5poUbUtadVSMZ9SVEi9XVm7N/ru14djth2PaShP8R2voavDEgnBnZClvX0MLA+/4yDccRS+k1b8xbFi3wCL9as8KRR2fb2osFBdIrbvELBUWKpVXMrNImmrkMKk4580vUZys4RipkkNsP1nnJ7u4H39CZvrI4DkciVDQCqWCA5cSToSGrVkjO6WJ9doaspEOTQve92tj43f/trcP18KfGORu7leu26+M/143lVZzI5/6moqbDUo2dufelMTjQA/65jo4u2X7jbUVM+3MB1tbC67nE6j0mjwPpEPJWMc94LaznjAASVSOkUiEouE4vYeAqGUKpGaU8r0KM34qLGxobKs0ILP0yql8hvan24o/6b7WkdHFe+4fLeppgbzjjVtm/c/mny5mEKsLWVa0iTgY1SKu6fRm4/7/PTCrJ+em7nv7Xm/vzrbVF+zpc2qLONtbQ1J8cAncbnc7y4lr/KjQ9dHjDZ5btYYc7YMRho4tlQsEP29egpFIKRqSTmW0mIGRSSh0PHPkMI1pZRTMUIH2X2+xQib6zOEZAClQUAKWanwy31hx+NKA6b5P/3YClV1nQ7i2CyamR7byljX0kjHWEeV9SDHXTzvQjytfzdIN/gTz778Ax2m6hIPFzFX+t3PyQIBY84UWwaFrkqj+JlxaktFCcklFIlMfUaj03BBB6fDmB3iEkwGM11qW6XhN8uzZCOKpVHh+erVXG87Y3U19fzM1L2nj6i7CZ992iYiufL787XlAlkvPZbqYg9XIUeCeUVCxqwptswHmSzls8BoK9eBJVSlV1Zk+DBsNDUZJlOEeVUVtFaapaG2pZG2qb62niabLmPNsrV19kCR/6nGohTWtP5+KbuBw3t3pZubafurwtlIOM46LbbkUqNAxiAL8xtybpaM0mTDmsFk0oVisUgssTBQnTjGmM5svhpRQGnDsra6oraqGIy31zcasbT2GjpyobIhIJVIY2IKP9udeiehsaFVNeJuw4Hg9GPhBVw1fWszVbVuWPl+OZJiYsCe42MlhwaiTUpKVUUFx85Ox8JCC4c5HXXVEmpzaFQN+qxZ4sKC1z+Fos0S3ImLToouScxtDssrPH8lt/Ruk7udkZeXeVUl51x8lrah6jxvJwwIQc/WnJVUWHExtqSooPrIlcx9Z3LneGuvXuZRWyf97bfrGem17700fcZYl4IC7u5zebrqookjDKkUGuYtpjafjaqZO8V6zSJnJusBXsfZxU07D6dk51fnlRXEpeYeu5psxqS/EDBOV1/d1oIRG19yIrTkVlrF9bz8M1ey4i/lubmaNKmw9p7ONlETrZwpq1DBF4qOXk2hahiPt9cID0/4+I/UmkpBcQn32OX8wyfTBVSqr5eJrpboRFR+ekb1zdSinw5nNNQ1vbjOydXdlieQ/HAwSc3QaLG/iaMBo6qw4szJgtvlJdfS8348mF5S2uDlrKWq1oOIlM53J2FzyvasEnr6ggCPR9fX0Rltr2+sy6LTKeoqdA0NFRcnEwczFYhdXTacT8eOMHSEI9zfDZ8YGanb2Ohoacl0eWIqlStprS5KXTTV3GMUVFRtAhSNYW0gLmkxvN2kpaIldTVQ8XO1nzDe3MJSi8GkaWurerqaOJrDaCDjc9q6xiYaxtV19KQ6JkfEmDhC+4lVrlYWhi0tosYWuo+n2+xJI9gqbBdLHTZd6Gih7mqHC6kSzCvmVRclL/a1GO3+4KTqdDpNTZ1po0cvFTBzW5jO+gYbfV1GuJgwaHQ7bUNTLY20KkZWE1NC4bO4DWbahmM8zLS0mNpMqo+bnpu9zEAAls1k0Efbm9jrs0RcrpGW9tgR5iwWXVWFoc6kuTkZjHY1tbGwZvDUUqvo+c1MPQ3myjnWi2c70OiqkAFZTPrEUUZuluqGGixLXXWOUJLcyirksrRV1cY66Y+0N1DpbXQEiWnt8tYlHQgCCkOgqYn38Y/XuYL8Z9ePH+XcXpBQPnpGEyWvjuKqS7HVxlGtC55aK6DcLKOYqFM8DKHn6lrObMS8P8TzRJjXe6ST68PpSaqhlDZTxphSjO81xhZzKem1FF0Jz4Fdr2vYHtDWO2juVFOqOBRvM4oO6yHEim9U0htaKRMtKJoMnKh7H4BG2FzvtolcRRDoMQISiTgnt3Dt/275z/V5faW5Ue/9wHo2NebNyilY/+Ht6fMmv7bCzHCg5u3ZKvuzdzcE8f6cnoxNEBg+CKDIdFNjy5bZ9pun6AwkrxEI+C1NsnmfnqJtMPx4nOw0DS3p8LnPCKUEgUeIAGyuPB6fKqWpsVkya8JAtb/npauxmQM570DR1/U8hM11jRHpQRAgCAxpBMihdUhvH1k8QYAg0DUChM11jRHpQRAgCAxpBAibG9LbRxZPEOgjApIGITK5P2AQjohfzOFXtt4T5NDHyR7V5YTNPSrkybwEgUeOgLS1pe5YXPmNvAdkW7lTWLo9MjMuS3BfKoFHvuheLICwuV6ARi4hCCgJAqXltbevx5aXFP6bnpSMmrjzSdSiIsTbD3VqCZsb6jtI1k8Q6DUCVASUvb1m6iyv9iDczgPxeGIBV0BDrqWh34hDydDfQ0IBQeBvBJob+acu5hyNKtLiCnWltNaRktmL7FbYusu/3xF6O+hyMY9DVxVJvKxUp6yxZ2nahZxO83VVXzjNliIVpuXk77yUfzeVb2xEzSyqlzYyPts4du48x6HubUekOfKIEASUBwEGQ2phRPcZoTVpvBVylLcWNB87nJrRXCMWSzPTq48kJQu0BePcjaztjQpoBonV7KQyyY6QrLjkCkBQklO5Z3uioKF+nKvuaAcjMyN1JktJggcIm1OeW5xQQhBQU1ed5ufyyrOucwIkVp4ipkg9L0qQn1/f0MT/7WgqQ4Px1WsTv355wu8fTHx+i5e3rZkWg6GtwdBSZ+JoejGt5XYe55mFY796Ycrb6yYs9LXW0hEiOZUSsDrC5sijQRBQIgSETanZmZ+duPXLyVt/hKReqGimqtM1q5mNLYLgOxXGDFsLNQNQi8fe24gy1YKiwZIl7WXSpK0Uyh2uiuYoNWPL9tQjrTxkBB24iLR+3QPC5voVXjI4QWDgEBBKKTdTC374/WhmYoXD+KXrNq5bFOhoaCSEQIaKsWxVKUvFiEa7N7d7Zz4motC5qNnTvmBkyhvAuNv+RYmwuf7Fl4xOEBgwBGoElD231CJzzN9cOvExb/0AG5qjHjL6SkViqQqL5uzMotELmjgNWA9y1AnFUp5QIkbBB6msmIMsIyaHwsuWcFvwgSw5OU+IkhP3ZkAfMEoUPRFhc4pGlIxHEHhECOgyKW5G4tomZnoq/26RNK68Ni69oqyYJhKJdHTYATP8rkU0/3r8RmRly6G7gp+DM0LP5zY38ZE0mC+ksCmUcTa029W8ny8VBGdIwktrr6VWVZRCohvqVlbZZpAk6Y/oliTTEgQUjQDqSlhqi4StdeeT8q80FPFYLdoqNEMLM1tH25HWapZG7Dqe5o3MosjbmYm3k9SbM6eNc3C0VpfWNXvY67s56RtrShr5NZcT82+kF0uqW7TVaYYuZvaOdi5mqkP99Er85hR9r5HxCAKPEgFxRUXFmdul9Wq8UdYmdvrafKk6Krci9zpapZAScbM4Lzdfj8UbY6UybuI4HFVLC5pYamqGxpDnxJWVFaE3S+uaee4GJnZO2nxddZZEw0lbVnp1SDfC5ob09pHFEwQIAl0jQHRzXWNEehAECAJDGgHC5ob09pHFEwQIAl0jQNhc1xiRHgQBgsCQRoCwuSG9fWTxBAGCQNcIEDbXNUakB0GAIDCkESBsbkhvH1k8QYAg0DUCxKGka4xID4JAdxC4nVUm5kqdbQy0dVTk/cvKuVmllS0CgQ6TZ2ykZmhhqU1Xe4gLWmJWTVWzZIybkTpdmlHWRGOJbA00NJnto3VnDejTzBHEJleZmBm4WalW1fGKGjhm+gxLbS2EM3RzhO53K2tuLq7hG6qr2xndGypLoeSXNqUXt4x0NTPTouRnZ+TXCJwdba0MNbs/uAJ7kigIBYJJhhqmCEjEwoLCzDe3XS0r4o+2N9bRZdY2cVPSi86dTzwYVxCaWpGfnJqckVUgZI+xMWX8t6/th79f/+5M6eQpDjp0UVB0Vq2w3tpQU5Ol2iNYc4oal74d3qhq5OuhlZpdeSklT0+fYqWt2x+B+Om15edvFUp4tBFWOvct8uiF7C0/JTh4uLqbUOOvhX168HptS6u3ky5LRb1H5CikMzm0KgRGMsiwRqCurn7bnrNVdZwZgU6W1lp8bvOR03fWvX25rDxp7gzPJ9fNnx24uKnB7kJohZCPqHmKWCjh88W8VhGfLxLLwuTbmyy3m1QqFFEQfDDNgTbTwcRATaPjW3Tm8XCJRCLGfyIe/tcJdYzCl1AQjE9BKS6pVIJcwBKKo4Fkgaump4kJjSp70vEdIvll8wrumbdjGETqCyRiTMSX9UEM/z1VIPAn1ovLeQKRSDaYxN3IeOEInRGmMqLkTSiUtHJFfCGWJ8QyRGIRjUYJnLMgwNf7auSN02euPpIbhUhzjwR2MqlSIZBT0vzh3pIJ/n5rZtppsegVla0hp/Pqy/jvvTFr2jg7T3Omq5X2BA+LgPHmxgY4tFKvRRXGxRXnZtWnlFZX0BpttFg0muxkej66ML9OsijA3kxTnNRQn9NspM9W05Z9I6mrrrt0uSg5uTozs7q5obqYVxFdKarhaFtpU+Spk1KqKBeyq6nMeoaAcexKofMIq4DRWk3Cxps1VL7ExKZN2IoqosReL8+9VZBUVlNBa7LUZDLoLEqnwyxHJLyclZcQX5GdWJdUV8lTbbXQxGmUId+tO1XlETcKcm/UpxRUF0rrzDSZmdWad+u4utpSc21ZNBlyFEdEFNyMLykXN13NKC0oEgf4Oo82p6kwmPYG9LDrdVlVKqtm2yHCbIC3n0hzAww4mU7ZEJAIeQWlRZrGKssmmhqp0mUSjQal0ZBSxaQW0alsJhVnTjUWxcpc3cVWh06jSqSSU7fTr9zKa6byEpuq/jxw7fCRIE5TXQcuLCaliSMMvpKfGJ0lbEC+S8rt6/mffhqXm9tYVdWUkhT584mLJ+6U3rmdG7wjBlKT/MLrZ9PPHL7eLBHicCpXwrFolDsZdaFn02tzyilSMXKVHPn1cuS5tIZGwc27pX/sv3X2fAGXc0+J1tZWSVRi88WcpjxWazyv8P1dV3/57pa8UGtyQuWug7cvRubU1rem3q7Y+U3K8ThRdlZ9+MXUuMRqdKjntn68JzLqVlGtamt5bXNddqs8u4m8/qG1hcmKqSba6hU3Sqv+kf0G6l4gbG6gkCbzKCkCTQ3C+gLBfBcDT1OqjMlRKIba7FkBTio2ui9/Fb/m7Quv/R5+6GxybWmTHADkNloU4PzMY15eviMsLZxZNRp/nK4trRV0wEOnUwQCcXF+nbiiik0VNdXyz0Tk3qqu8ZtmPWumw/z5XvNnjg90H+FEVUuKSbtdVIpjbzm3+VR8OreiyVXHkE6jyTkLpLzqKm5VXqUmr6WRw98fntZcWT59rNH0mfZLA12Xe7tbmhsiC1PnbdFgMZd6ODy9cGTAWJ1xtg71jWZ/XCq9VSKWSng7g5NvZatMnjRyeqDtgjkuqwLcHU012a2NNfmVtbWtglbxpfDc0LhMRze9mf4OU9xt3S2NJDiEdxx7qazxLvZaBuwTWdk8HHkHthE2N7B4k9mUDoECTssdocDWebSqartyXYOmstDD/v31Hn72JumVtGu36o6EJrz957WgK6kUigDClpOtbbVYEhydkZJQ1ipipNeatAj+MaeCN6CPigoOlEwVFuN2Ztmd/NoZAbbjx5q5jjCaMNF77dwpc0bZTnax1nfQCi5Ia5FyoyvyUtS4nhMcjVU0IcrJ2AtUdDgcMmksVSZTldHQLDoRVac9yiVgkau9o57vBJt1s0eN8zJVaRM/O5qaCt3Rkd5QX341Mis7vo7CpdeqsW5X0q6XMc4l17o5mK2e5eTkrO89yXLN2hFTXVS1mMiwzmSzGTyOMC+9YbyV+dQJ1i5GBs4WBrZOuuC2netIMFVNOVzT7IxaIRSDA9sImxtYvMlsSodARWvTdX4p14xB68Qy1JjUNZOtd37ou+ubwC+eDpg92S6+oPq1X1PTilvy8/O/Pxaz/VxiQU6+WIjMlTQmU8qgPajkM5XKoNJSuFWNqrxJ5pYwK3Ru1va60wOsI+/UJxSLL8bVOJurL5jugA5imSx3z2gwAohEksoyKlfDQoy0TP/RhBRxclX11mN3jl5NSS4X1DXW0rllqhD3JNLUYm4Lj+plRtG+91pJW85N8DKRRGqgwZ5qZ63BgLJP1mCLuG8eCVVEaRIxyij4/wFuhM0NMOBkOmVDgMlVUS2nCzmFsHPKaeOLxY1cnpCPp5nuaUAJ8NZ5dq3PxnnerRLWtVzhbweDr0dffirAavc7S75/dcG0ad4MJgMJfh+AC9KXiyk61qp0I2pVZXObsbSNg1CkXLFY20Blyiijxpute0Kqrp5t9dXW93HRwbf/LsQlkVAYdJq2rmqLuIEv/meiZoGs3k1Ha+bzD15OO7ar4PkZY/e9u+iPVxZsnufFE0oZFOFIjUoDNre+RdDJLAxiJR3pNqlMSitdVFXFgRlCPiA0g/c1ONKwVFjIbTfw+YgJm1O2p47QM8AIGBpoWxlbZWVKW1raOUgRp3F/TMrB48llJZUcLq+Vz0+tFsbnSVyNKZOtxNUSfW0RR1fCgVdHE6eptTVHKBJIpW0OH2J4k7QLYyJ4jYglAqFogrWFLVP/4tXcqrKqZg6/vpl/OS3rdlER+lubsBe61YYcv1zXWOboAB4nsz2AzWGQNpmOAu0YxoGDiJaG2vzZdrmtd6Iz0lq4vMaWluyyuos5wgbeP2hJORSNUqq5QCIR0uAy0ioSNfObsUganensaOMzXicjrTA+vhSXV1TX37yd3lRfBcsGCk2IBRKWNl1gLDofmZ2ZVYIOTTxeHacBy5BrCeWNzxOqq6k7O1gzmPeclAdgvwibGwCQyRTKjICDEdPLQBJxJb+qot1ayqBTMioa3tqVGPhi2NpPQ576IeSl10/Sc7I+3GjraqWzxs+VzXf4bHvmhm9Ov/rD+atXM0RCCYPxgCdR5qcmFtuzdFfO8GrUYb/w5tXHPz0z4+XQ334Ibi3IBKbaugZPrpujrqYyZoyu+2ij/0JZIJJoazBfnGflKKb/vOv6Mz+GLnkndMMnEeV12SxWuwQqG01Tdd5MCy1X6kdHr23cevrJfae3JSQzYRChUNmqzM2z7FWaeO9+H775p9DHvrjw7HdJMbcLxUIenU7H+Go05oyRJlxDwf+OxT31deizh0N3p6Sx8F2HCEqh3E2qKs8oDXRi4UQ/wDcECfYaYMDJdMqHgCguIX/z1+HPzxq9ZqGXhjazVSJMK6qLv9MYmSumq+OkJnWi8Wa5qnmNt6HQ1AStnDt3yoMz+QwNkZeZRCpm0ygqfl5m2hqs2+nVlU2SCR7GahThncxyLYaKg7UeW53ZKqbcSCqKCk8vUDWic2v8bKTTfVyNzCxhnY3Olr79yvEnNzhsWD5Kpc3BralFcC2h0tTCwMNGraCstri82clU38wMUVaSxMyKkwmNGfVSY4ZwnBnFe5yZvaE+TVa1tb2Jpa2RiQWnk0Q2miJbWypfqKIh0HYfYWqlS6WJWhMSSlGyOoHH0qZJJhhKfD0M1Vlq2RXNurqqbjaGcFiOSMkPSREjSs3LhWKlSdUQaru7tl1LoZQWNH/0ezif0vrXh3NU1bGYAeV0hM0p31NHKBpoBGq4gg8Opt64nP/zK2N8Jtp0TF/USmnmyRzH7PQo94U4VQspVAnFoAfhquLGluYqoY4erVlfG3UbZOe+ogbuu3uSRIlVH7/k7ezxn9JcZzjqRZT8elTGoRi2mwoegFUxh2LEpqg8iBHhjJteQzFgUyyxhAe1Ei6lmktx1KFotPsUyzq1NNd++nPCuUzOc0+NfGaK7UBvT1v5bdIIAgSBPiGgw2Ytn+6pbqN6o7qkmsvtGMtKjeKmSxn5Lx6HDobMHvE4XEHX1tBx1KXoa0MUkuu2pLyGJlpl0aL5FuZ2Ot0kQJdBGWP4MB6HcSzVH8zj8BVcnWFU+S8ehw4WbFmHzjwOusKUpIrEyspxE61nez0CHodVEWmum7cH6UYQeDgCkpjS4sL6prFm5k56egMClqS+piExqd5rjL6mDjw9BvQY2H0CYYaIiS4upTaN9TB10NTv/oUK7EnYnALBJEMRBAgCgxEBcmgdjLtC1kQQIAgoEAHC5hQIJhmKIEAQGIwIEDY3GHeFrIkgQBBQIAKEzSkQTDIUQYAgMBgRIGxuMO4KWRNBgCCgQAQIm1MgmGQoggBBYDAiQNjcYNwVsiaCAEFAgQgQNqdAMMlQBAGCwGBE4P8tB+cxvJxP+gAAAABJRU5ErkJggg==)
Give structures of the products you would expect when each of the following alcohol reacts with
(a) HCl –ZnCl2
(b) HBr and
(c) SOCl2.
(i) Butan-1-or (ii) 2-Methylbutan-2-ol
Answer:
(a)
(i) Primary alcohols do no react appreciably with Lucas’ reagent (HCl –ZnCl2) at room temperature.
(ii) Tertiary alcohol reacts immediately with Lucas ‘reagent.
(b) (i)
(ii)
(c) (i)
(ii)
Question 2.
Predict the major product of acid catalyzed dehydration of
(i) 1-methyl cyclohexanol and (ii) butan-1-ol
Answer:
Question 3.
Ortho and para nitrophenols are more acidic than phenol. Draw the resonance structures of the corresponding phenoxide ions.
Answer:
Resonating structures of o-nitrophenoxide ions that are formed by the loss of a proton from o-nitrophenol are as follows:
Resonating structures of p-nitrophenoxide ions that are formed by the loss of a proton from p-nitrophenol are as follows:
Resonating structures of phenoxide ions that are formed by the loss of a proton from phenol are as follows:
It is clearly evident from the above structures that due to —R-effect of— NO2NO2 group, o-and p-nitrophenoxide ions are more stable than phenoxide ions. Consequently, o- and p-nitrophenols are more acidic than phenols.
Question 4.
Write the equations involved in the following reactions:
Reimer - Tiemann reaction
Answer:
Phenol on mixing with chloroform and NaOH at 340K followed by Acidic hydrolysis, salicyl aldehyde is formed. When carbon tetrachloride (CCl4) is used at the place of chloroform salicylic acid is formed. This type of reaction is known as Reimer - Tiemann reaction.
Question 5.
Write the equations involved in the following reactions:
Kolbe’s reaction
Answer:
The sodium phenoxide reacts with CO2 under pressure 4-7 atm at a 400K temperature to form sodium salicylate, which on acidification yields salicylic acid. This type of reaction is known as Kolbe’s reaction.
Intext Questions Pg-342
Question 1.Write the reactions of Williamson synthesis of 2-ethoxy-3-methyl pentane starting from ethanol and 3-methyl pentane-2-ol.
Answer:During Williamson synthesis of ethers, an alkyl halide reacts with an alkoxide(ion with –ve charge on the oxygen of alcohol and + ve charge on alkali metal like Na) ion. it is an SN2 reaction. In the reaction, alkyl halides should be least hindered. Hence, an alkyl halide is obtained from ethanol and alkoxide ion from 3-methylpentan-2-ol. The reactions are shown below:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPQAAAAvCAYAAADU1ucSAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABh0SURBVHhe7V0HWFTHFv5dQIooFgQNFhSxVwQLxq5PsSQaE0VFYm8RS56JAqLGFkteihoRNcT2bNEYY0s0aoKK3Tx7i8aOFUURaQvv/rPe3btLWUDByHeP2S/L3rlTzsw5c+bMzH8sUyWCSioHVA7kCw5Y5otWqI1QOaByQHBAFWh1IKgcyEccUAU6H3Wm2hSVA6pAq2NA5UA+4oAq0PmoM9WmqBxQBVodAyoH8hEHVIHOR52pNkXlgCrQ6hhQOZCPOGAk0CemFkOL/zwGT5rExAAWNjYYFBaHBf4FUEA0eikG2Uei9dMw+BbQ/ZL7tBKDi+1Fy+iF6JlnZeZ+q9QSVA7kBgf0Ar1yiB1Glz2G6MfVXggvi1uJoQErgD7+0P2okYTdAom5UZM0ea7DcPshWBT/GFbWQ9E8T8pUC1Fy4PiJ47hw/gJ69ugpfg5dGIqBgwbCysIKc76YgwHDB2DH5h3w8vaCW1k3lXn/AA68EOijuPHfeHyyp6pCmFk7PyycZ6jl8mF9seqZBus1q/GhRSww/DukfPMhOHEenVEMDb6RZvd7QHG76dgVG4S6QglISsFlF96e4w7/kROQ+jDV5HlGXOiOBbHSR3p/mP1+SZWkpfARGgS9dQpRQTVM6v0P4Gw+qMLdqLtITDCo77t37sJSY4mYuBhcv34dxWyLoVTpUljx3QpMnjw5H7T4zW/CC4H2RPk+LvD7YBqa/R2CxhlY0/6hy7F3WQSaPguDv8L83Ttdg66pkdDebaQTrBUDYRcQjmfz+kvCngKrqB0Ycn0MtA+CdM9XDYP9sBV4GtpHKIPMKRUpKVokp5OISwMraM1lkOPnly5fwvnz55GUlIQqVaugRtUameZ17dY1RN2KQknnknArb5ixmE+MtIaxtrFGreq1zNYnOjoaEXsjJF4VQN26dVG+fHmjd86ePYsnT56gUrVKcHRw1D87dPgQLC0tUd+jvtkyspKgUOFCuHf6Hi7fuAzXsq54EvtEvOZg54Dnz5+L70cOH4FrRVfxffac2XjL5S349fLLSva5kibyYCTu378PjUYDTy9PlHYqnWk5J06cEP1rb2+PqlWr6tMePnpYmkQ0cHFxQenSGedx8NBBFLAogPv37sPCwgL169eHk6NTrrQtK5nqTe5eoTeQMtgOTVwmQhPnBG2CNNVqBmNN7EL0yFTqVmBVyBD8R9vQMEv2GYqQ/jtxTJrdPVEQyQ7tsXhcLcPzXo3Rb2Qk1ob6wfcl5tYB81MwICutzEGaaTOmwauBFzp37CzePnP2DMZ8PAadOnVC61at083x/t37mDptKgYOGGgk0Ldu38KsWbMQMiHEbE2+/vprVKxYEV3e7SLSbtu2DevWrcMnn3yifzciIgK7du0Svyvpt99+w7Xr1xAWGiYpSrOa0mxdtEla2NnZ6c1p64LW4p0k6R+VE6lylcq4eOGi+B77LBa9e/Y2m29uJIiJj0HYvDC0at0K73Z+VxSxeetmkCcz58yEraVtusVaWVnh008/RXBwsJFAnz55GqvWrMLOX3dmWt31P6xHfGI85n0zT/B82fJlOHbsGAI+DoB7effcaGqmeRo5xfwWxUlGtoH2ztDgHYsyqKENQc0Mx0dBJNiEoa/9QgxPsEGCViOtseJQRDsQZaQVt6fU+YixlMRaSXXgrI3M88ZmtcDAoEC4VnBFuzbt9K/UqF4D1apVw+PHjzPMpp5HPSQkJKCMSxmjNPXq18Off/6J6rWqZ1oFmq0FCxbEO++8o0/XoUMHHDlyBMETgjFt6jQxaGxtbXHvnqRwTahQoUJ49OhRVptpNl1CUgIK2RfSp7OytBLfn8Y9hY2tjfhO4Qk8GIhTZ0+hsH3hV6JIzFYsnQSBYwPRtGlTeHp46p9SGd+JuoNT/zuFBp4N0s22evXqOHbiGLy9vY2eOzs74+CRg2arorHQSBZkij7dh/4f4uLFi5g2eRqWhi/Nc35kum3VNGgZus3djZOSYNYUM2l6Ny1TYWn3GY7dD4FHukKfitTiGkgrbgWdxHWJEcaGZEa8y9vbnes2rEPEvgjMmD4jTYUGDxqcaQcnxCegcOHCwtxTEk1U59LO4GyQER09ehSr16zGoYOH0iSZNGmSMP3ebvI2fHx8hIlIc9iUaG5bFcy4DLOj0yQBZ+fncTrTmkSz9NKVSyjuWBw2BW1w/+F9bNm8Bf9q9y+xlNi+dXu2ighfGo7+fftn6530Es/7dh6exjyFb3ffNI8HDRyEJK00qWRCLs4uwlxWkoWlBdzKmXf0UQHbphjP/mXKlMHsr2cLgTYlWjdW0r/cohcCvQJ9Ha8j6H4wKiuE8uCMIKzpNguL9WaxNyrGf4hbJ8KAunKVfDFgvCM8Z3WAdnx9fcrVI2ajzrxPUb2AFZKjAZ2BpqNlwydi1cfrEJYls1CqULxlutfClg63w6DyvyBxXLOXMNyNWXvs8DFUrFAxR/zmmotmatTtKMDDkAXXYykJKYh7GodCJdIKIlPu3r0bVatUhYODQ7plc+Bwfdi+fXuhMBKeJ6RJ9+zZM8izaI4aYPJSsybNwI9MNE1lmj5tuvjav59BID/9xPA8K+VXcquEwUMHv/QSYX/kflSpVCXDIumVz4xi42NBherl5aVP9uD+AzyIfmC2GdpkLeKfxxul487AlOAp+tm5d5/ecC3nKhT67du3ERb2apZE6VXuhUD3wdAxGlQtKHmhpQnRAg6SDolBkcln8fRb5TaWGwKXD4W9twbzntsh6qNQpMzzR8OxD3BwlgaFC2nwTHoXcZaw+XwT4oRySEJBh43oVWo5ej2Jg0WSA0p8FoGnQbXNCOE6DCzWH98lPgOKWGCRJhQjbKbgl7gQeOmVTjysTbSj2R4wk4DrwIyEylzeKUhBYlIiTp46Ca1Wi7jnUns1FsIjbGdvJ5wsGVFcXBwKFymc4fOSJUvi0cMX5rTU/suXL2PpsqUo4lAEyUnJsLSyxI2bkh9EYf6Zq+/rft6saTPs27cPvr19MX/BfJQsWjJHVfrr8l+oV6dejs3bqBtROHTokPA/UDhpmVy5ckWShaxZh/SRbPxpI2KfxuLAwQOIfhiNkMkGf0m1KtXEUmjaNN2SKTdJb3I3CpaGY3AWivJbgFjpY0oNxqUgdlx672uRGtsJqxIXZ/NgSHcseSR9MqlS3wUp6JuFKmcnia2dLZ7E6Ly52SUKJU3Rbu91Q5UqxjPGkiVLJHE3rLVM86aTKSkxc9OwRIkS4jXOCsy/74d9jQYI14t79+1NU+2I/RG4c+fOS8/eHODycoKKQ1PAWEFJi6tsscza2hpOzk44t/4cXN1cEbEnAvVrZ99D71TCSfguckp0Qn700UdGvKQ/ImyxZIlmgdzc3NC1S1fxvr+/P0JCQtCmdRscP3pcl6f0n2NJx1wXZlY1D45+Ss4TrTWMjZIscOk1JSlXthy+3fptjkq3s7GDVtpio8NKKdA03TJbP7OwmjVrYtXqVWK9V9DS2IXI5zQJp0+fLgZFAU0BaFPTbtdRoaRXjp2tHYoUKSKsBfnMH4VP/p7VxrJtXKeTkpOT06w7TeXZnIDTsfbo1CPQoxw8Plg4HXNC3Cr6+8rfYkbN6QxI3lGIZYqPz9qIZXkpycaKeurUqeBOxNy5czFq1CjheqISzgvKA4HWooB7omTGvxk0MmAk/vjjD8ydJ3XGSKkzMqA9EXtw4ewFlClbBp06dhKpaKoVKVwE1rZKj4GknYs7wqGog/i/TFpp/3zuV3NRoWIFsUXVuVNnbN+2HbNnzsaECROMSp0zZw7Gjh2LNm3a6MtxKJJ2rW1XyA4FrdIqA6Xn95/WC1s3b8WXX3yJ0aNG57hqgSGB8Gnrgx82/IDu73c3yod8tngx+g4dPYTIfZHw9fNFaUfD3rKNnY3oOyXRuVi8ePE0dZoyZQq6duuKWjV05wmo4OQtPDnx5WuXceTYEXz87491aaTlkKnTLceNNfNiHgi0HxZceH0HDXLCuLkL5mJS0CQEBQfh7aZvw8nJCX/99ZfYH5a3PypXrQxba1v8uOFHdOzQUcwM23/Zjm2/bhOCp9wmWb9+PSL3R2LDhg14//33RZV+2vAT3Cu7w6ejj76KCxYswJSpUxC2KAxDBg8Rv/O4JQ8uzJ49W5/uyuUr2LhpIy5evmjkDOJ+8MkzJ3PS5NfyDr3c3B56GWFmxe2s7BA0IQjLli0TR1VbtGyhd0A19G4IFycX0T6avdVrVsfy8OUY96luffjrzl9x/tJ5bPp5k37vn7+fOX1GnD24cesGypUpJ9L+uPFHcTZBFmb+dvbcWeHt3/P7HjHD8z0e8AkJDsG77+j2w+nv4Im7l7EgstpBeSDQWa3KPycdBwDXvLt278LT2KdISExIsyXCNPxERkbqzTyf9j7Y8vMWNPFuYtQYCvHevXvRoJFhL5R5njx5UigDpXdwYshE4V29eOkinsc/R78B/WBjpdvzlWnA4AFo1aZVGs/u2HFjxYmlnJqded0DPh18zJ7kymqdeGaAn527dgqnVEW3inivy3tGr/P0Hj+3btzS/96ubTvs2L4D3o2M96EDRgegVatWemHmC7du3RKmM/tZpkkTJ4F70W7ubqKfPOp7oH9/4624kaNGCoHOi35RBTqTEZPRiTDlKzw5piRTYZafNWliLOS9evYSQpueaU/TXGmem1aRxxnTO9JYtnRZ8POmkLljmTlpR9vWbTN97dK1S0ZbbUxsKsz8jcLJtbmSAkYEYPXq1eKEXvfuOtO+Vi3jo7zpbZEpZ/SctCk776gCnR1umaSNuheFyu6Vc5wD3+VZYJXyjgNly7ycwuvZsyeOHjuadxXOZkmqQGeTYXJyrm2558x1U5duXYwuSZjLkp5sHiSxL2wPfz/paqpKecKB+d/OB7fK6MHmbJtdWrd+HWrXqQ3P+objpdnNI7fTqwKdQw4PGzosh29KN8Skk0tcu6mUtxwY8dGIlyrQ1IP+Upnl0suqQOcSY9VsVQ68Dg6oAv06uK6WqXIglzigCnQuMVbNVuXA6+CAKtCvg+tqmSoHcokDqkDnEmPVbFUOvA4OqAL9OriulqlyIJc4oAp0LjFWzVblwOvggCrQZrgeFx8HXotUEhE8MwJB+GnTT3irzFtoUD99DKtX3clEQ+H9bd6/zU8UnxSf5gz7m9a+lStXws8vby8mqQKdySjhia5adWqhcYPGomNiHktQvNJJo02bNmHm7JlwLumc5u2V/10JT0/PPBPo78O/h0sZl3wl0GvWrkH/Af3x7zH/hncTb0TdicLlS5dFO4cPG/5GyHV0TDR4wcOlrAtaNm+ZZ3VWBToTVvNEV4d2HQQuc/t27fUpu3TpYvSW8rC+V30vs8gjr7J33d3dkZKaMRLKqywrr/Ly7SFBEs2fD78+fqhSWYf8EpcUh4quFcV1SyLC/BOJeOpEhiGSaHGH4mLMpGqzh+Lysu1SBdoMBxMTEwVmV3pE3DDCzRB0vmbtmqhetbo4JywjX/D+c63atYwucPD58ePHRZo6deros42KihKKY+dvO5GiTUG7dsZHQ89fPI/bN28L0H1C3sjEOhDBJL8Rcbp4XVEWaN55bvp2U3G32JR27tyJtm0Nt6wInk/BMuWhvHz6/fffxd3kli11MyfvOfNmnekyijy/ef2mHlhCWe6JUydw9e+r+jvPvGrLu/HsGwo0KTE+EYSNunHjBg4fPoxu3YwVEQMmPHjwAKVKlULlymkv+WzcuFHcwVeOE+bLvB4+fCgQYE1JFegsSALvLsuX07dt34YOPh3EW0ShoFZmpxEIjkQIIIIC7tmzB3fv3sXa4LVYu3atuAv7/fffC7C4gIAAzJgxA0eOHhGg/LxcT9N50OBBAjZ369atuHr1KoYM0YEc8FJB8xbN0ahRI4EYSZQM5kFK1koAgXmBJJUFPr3qJARZlOm7cCnskqTo/Px1a1LigE8OmSyEluAT7IcePXpg4cKFePe9dwVII1FKyUMKGXlPWCAKAfuNyvb8hfNwLe8qUFpHfzwaEyZO0AdIWLxkMbq+11VcYx0/fjwaNGyA97rq7ldTeKkACPo4dOhQhIaGwqmkE27evIk6dQ1Kmv20Y8cOIeCnTp8Sd+e/+OILMRYYeIH14vXbiRMnirvXRHQlOg0FvWvXrgID/rPPPhNoNTJu+Jo1a+Dr6yuucY4bPw4zP59pdM9aFWgzo5BAeLGxsbh+8zqIu71/3344Oznr78pyxmTHyZfXCZ5HKKAWLVqIGeDMmTNgJ/DaHcPXVKhQQQg9TcdzZ88JRUHgg6lTpgpFwXwePHyAc+d1z06ePinCzXw0XAdixwEwaNAgEealcaPGYpC/MfhO2ZB4jaUGF89fxC6bXQL6dsOPGwTmmHyHWuCAb98uopkMHqzDSyd0E/kr3xfnjTZGxODgp0VE3DAKBnGzz507J/pm6JChgq8jAkbg5x9/xpgxYwQ6DCGJ5DvpdevVxfQZ0wUQ4OLFiwWKCUENqRiorLm2Z1QU4sgRmlgmKhVaXR07dhTC2rGzBGbxgoitLqPXEOqIVhvTEPuN9ezcubOoF38nIinrveS7Jbh3954on2Nozuw5InLJgH6G+DGqQJsZZAS6I8PLl9WFBSBQn5JokitNXnZisaLF9AJO+F0qBJIAjJOIA5EzsIwzxQFIIH6ZihYtqoeQ/WX7LwICSSaumUu7lMaByANCoPMCBSMbcvjKkhKHi4NVBpn4oMcHYKCDwMBAfP7556LdBFZUAkoQEpihcGTq3bs3ONOS2A/kKwMWkNincr/wb6W5zUglsrDxGdf0X371Jfbv3487d++glFMp/UxOQEgZmJFCKsf8kutQqZJOwNnXJYqVEBFUPDw8hPKhub37993gcotmN4l5OToasOdYbwIyks6eOSuig5R1kYAs3i8r/Ao2FsZoNqpAmxuCxCmX0DIzInaUco0tUCAV2NjsDPnvLVu34NrVawIy9vqN6wKxRCbO/jJRSchwuYSnjXkiBetWUFGHokZ/ZxU/2lxT/1HPpTHMoH8yEUHEy9MLo8aMEgJNMsUgp6VEbGyZqAiTU3XCQMRSJZ/4rvLv1BQpAswLRFP2KbcmlUQ02OSUZKEElOCBSpRVgaSqwN3mdyV6KMtkHqTw8HCxVOOVzKtXrhqKktwhpvWUHxIzngEX9DwxEWb+rgq0mVHMTkoPvJ7B4lq3bi2eyQOBWZmGweFv8kzMwGbDh+u2XZ7FSgEEFM5pJVong8IJU1qiZs2b6QED5aoyhhS1vDJvM814Ix+beojp6PJubMD+MuU1eXLgwAG9uXr69Gk9vBAVplLY0oMYlmfCGjVq4NSpU3q/CU1gWxtbNG/aHP87/j8sDFuoXwKRsTTd+Q77jBaaTBwbyh0ICip3QejU4kxNmF8ShV5uC5d4Rgpa4e9kzDQu3xjvjG2JjouWQjMbI5OqAm1mqNMhRueMErGR2lXW0jSVOIhojhE3jIPCSPNLnUhkExK16w8//CC+U9PT1CJkMGNGycHfhLDHPRPOLlKLZi3wwfsfYNbsWRg/brzwgldyryTW6CSC1mUG4P8mSjKhnUo4lgAjYjRq2Eg0gU4sOhkZc0wWTAoBHU0yXtvAgQPx1ddfCUcUnWXH/zyO0SNHi/Q0hZWzJYMayP3C/GkV0WQmceeCinfz5s0icCCXSPSiM5/Ro0eLYHRt27UFI3/YWNsI5xuJZjvBIJs1aya+29hIuOPRumgnzJvjgpEpGzRoIJxidIAxLRUGLQKOHdbRaIaWlATBIkl0ntFTTjB/+hMYR012jsr9rAp0JiOep5W450kG07tN7UmmM/qjvBdNhwwDm5UspTMPOaPSvJOpZauWetzmRYsW4Zt538DS1lJ0DoPTUTAJXNevfz/9QK3jIUXnLOWs/5shVLZs24INGzegtkdttG1j2KLxbuqd4bbamyjMrDOFICgwSETD2Lxls1BuxYoXw5LFhjgq9x7cw/ig8bC0Ngxhbv2ELgjFylUrsXXbVvj39ddjchM6iFjbsjLw8PKAexV3/d/NWzYX2OkyEVJ5+crlIiRtS5+WRjMhn61Zt0ac0FMGMCTAfvj34fr1uG8vX32IWprmPXv1hF0R3anD6TOnY+cvO8XOBT8cC7T0aterjXKu5fT1atLUGFySio1lcPbnDokpqQKdyajnuo0A+OZoQH+Dl7FVS4NThu+ZHskcFWAA7+/p21NkzTjCyljC9etIaJOG3Q+RplMHY3RRuU4tmrYwV7037jn38/nJjBhUvcs7XdJNkl7AeQIyKgEdTfkmxwFXZpgZ3lt6kS75rjJ4n2mecsxvpqvqXlV8ZJLHgndDYzjh9KCqlGWoAv3GDW+1wioHss6B/wPhfdwAKGIA1gAAAABJRU5ErkJggg==)
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)
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)
Question 2.Which of the following is an appropriate set of reactants for the preparation of 1-methoxy-4-nitrobenzene and why?
(i) ![](data:image/png;base64,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)
(ii) ![](data:image/png;base64,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)
Answer:Set (ii) is appropriate Because CH3Br is only a nucleophile whereas CH3ONa is nucleophile as well as strong base, so the elimination reaction can occur,
![](data:image/png;base64,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)
Question 3.Predict the products of the following reactions:
CH3 – CH2 – CH2 – O – CH3 + HBr →
Answer:When N –propyl methyl ether reacts with HBr, it forms propanol and bromomethane, n-propyl methyl ether will cleave at O . and H+ will attack at O, and Br- will attack CH3+
![](data:image/png;base64,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)
Question 4.Predict the products of the following reactions:
![](data:image/png;base64,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)
Answer:When Ethoxybenzene Reacts with HBr, it forms Phenol and bromoethane, Ethoxybenzene cleaves at O. H+ will attack at O, and Br- will attack C2H5+
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)
Question 5.Predict the products of the following reactions:
![](data:image/png;base64,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)
Answer:When nitrating mixture reacts with ethoxy benzene introduction of nitro group is occurred at para position as it will give the stable product without hindrance.
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)
Question 6.Predict the products of the following reactions:
![](data:image/png;base64,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)
Answer:As HI is a strong nucleophile it will protonate the oxygen , to form a good leaving group. And I- will attack at C(CH3)3+ to give tert- butyl iodide and ethanol.
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)
Write the reactions of Williamson synthesis of 2-ethoxy-3-methyl pentane starting from ethanol and 3-methyl pentane-2-ol.
Answer:
During Williamson synthesis of ethers, an alkyl halide reacts with an alkoxide(ion with –ve charge on the oxygen of alcohol and + ve charge on alkali metal like Na) ion. it is an SN2 reaction. In the reaction, alkyl halides should be least hindered. Hence, an alkyl halide is obtained from ethanol and alkoxide ion from 3-methylpentan-2-ol. The reactions are shown below:
Question 2.
Which of the following is an appropriate set of reactants for the preparation of 1-methoxy-4-nitrobenzene and why?
(i)
(ii)
Answer:
Set (ii) is appropriate Because CH3Br is only a nucleophile whereas CH3ONa is nucleophile as well as strong base, so the elimination reaction can occur,
Question 3.
Predict the products of the following reactions:
CH3 – CH2 – CH2 – O – CH3 + HBr →
Answer:
When N –propyl methyl ether reacts with HBr, it forms propanol and bromomethane, n-propyl methyl ether will cleave at O . and H+ will attack at O, and Br- will attack CH3+
Question 4.
Predict the products of the following reactions:
Answer:
When Ethoxybenzene Reacts with HBr, it forms Phenol and bromoethane, Ethoxybenzene cleaves at O. H+ will attack at O, and Br- will attack C2H5+
Question 5.
Predict the products of the following reactions:
Answer:
When nitrating mixture reacts with ethoxy benzene introduction of nitro group is occurred at para position as it will give the stable product without hindrance.
Question 6.
Predict the products of the following reactions:
Answer:
As HI is a strong nucleophile it will protonate the oxygen , to form a good leaving group. And I- will attack at C(CH3)3+ to give tert- butyl iodide and ethanol.
Exercises
Question 1.Write IUPAC names of the following compounds:
![](data:image/png;base64,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)
Answer:2,2,4-Trimethylpentan-3-ol
The naming of the compound usually starts with numbering the carbons in the chain. The lower set of locants are chosen for this purpose, while in this case numbering under this condition is done from the left side. Once the carbons are mentioned, the position of -OH group is numbered and -ol is added as the suffix.
Question 2.Write IUPAC names of the following compounds:
![](data:image/jpeg;base64,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)
Answer:5-Ethylheptane-2,4-diol
Here the longest chain is the straight chain. For such situations, numbering should be such that the functional groups should be denoted by the smallest number. Ethyl group is named at the beginning as it’s a side chain.
Question 3.Write IUPAC names of the following compounds:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJgAAAA0CAIAAAD5fmbjAAAAAXNSR0IArs4c6QAACApJREFUeF7tm09sFFUcx4uacGo9cWqNaLm0ClIOtghSDhY1gYtUUU+wCIJRKAKaKGJb0FjAUDgIaroFkyKkLRdQ09aLiaZbL3Khe6HVhO2pvbQ9bQ/gZ/eHb19nZnff7E53h3Emm83s7Hu/f9/39/e+s+z+/fsV4fXwR+CRh9+F0INUBEIgA9IOQiBDIAMSgYC4EfbIEMiARCAgboQ9MiBALrPsIwcHBi71ROPxOP691NLS8vIWbra3tvJ8sH9AnK5/pv7Y8ePcvL3jTRWG7a+3UqzIqIzFYr090V9HRpBTV1e3c3dkbm5uVyQSHx8/0dGphF+5dpV7R5PMDUDyyY5ONE5NTVVXVzc2NeFsTU1NXX293S9HA8x1iV98z8/PL5VfAKmuox8ern1y5bmzZ2dnZ2Ojo/Jz7bOrpUC0p4ef776zh39Vla2vvCpVdDmF3Q/09yPqrTd23E1fJzo6UM0TLEHg+O3bYgx/KfnotZtkoh0hiOIzPDSEO6i2OGL3y9EAE12l8atCmSL6CJ9uHH7yUGJHQO2YSShx0sSlHGUkspte2KC3Eu55SAOSigKzLsTRJBNLkKOaiCrPQyVfCujGOBqQV1fJ/MrMkefPdjNW7IxE9BGjZcuW5xsbGVhyDyMMR+bjjGPJS9Eoww5jaVVVlSrA/YFDbfHbebS7VY07f46NMcQxnOp1T319ZiqR0J/oxrjVIuVL5tdjyj6mCu6ZJCwWX/z+O6YT9TA2GquoSEEuV/qnB9d4Gq16W4OQCTJjZCJxvjujPXF3UdwN7YjFUjY3rl+EoviOs7oQXZehcEuxkvmVf9VKq7SjW5hXhdVy291XrXwq20cMmE+3S8fe5kpXXkW5/XWlK2/oMj0yb1Ep0LS+6UBbm1a4m2EqW11czfbXnX/+NtSoF6uuqdG1sw68PjhokZNXcmV69DbpzYs9rTjffU7XlVeRuYO5/WJMGhkexmxmumydKtMjmQtRTGgs6pFif2hoIq5m+1gkyD4Hc+2S2WYYqjMsRjgcPRUD9HnEUGCOYsX7RfzZDoH09f6B/Xv2ZtOVAfLgoVQ/Y2ule5JIJD46fGQ8+2JH5gCZxk52djZv2Niwek0BUwt70MrKSraqloUV2tX+1e4D5hUQaxr1zsgu1gS90ahenRaDOm+BxC82qUX6xR6dxgeWOfx9tL29XZzBPYrevHHjOj1gWcVCMsmK67NPPqVNHWxrI77cz8zMzM3ONaxrWLFiBVXw/Me+voWFheXLl9+7d6+zveO3P36verzqTNcpFEsZwwsJzZub6RBX+vpmZqb5yX3b+x9QnQVIMpn89sKFsdgYUa5dVcslref0V10WkwzVrW1omLgzcbm3l4aYXEgiikU7vpBqQDh+EQT8Qt3TtbXMptyc7uq69dct3QATXTjCZFSMX0ylm5qbCf5PN29u3bZNurj9smZ2wBytY6MxLMYC8JA5mdFVDbDgLUkcveexlMdh6cG0iRu//Gzip6UMSkU7csgfpbIt6WGQn6nm9d8lU5ejSa6UIgF1YInlLGJxSlZAFr8ww9EAc12e+IWQdWue6zpz2jmDlndL66oA+QFSCuzri08RuNIb4MLk1yQlIhkbUjSOzmYyO0XGAuQUeOS3PEnaFWlSMKoTVdJbdA9JRmZzyjMgaTXghxrJ0EqCtLCL6oVVLKxWidUVZiTxtOQLLXKsc6T5uG8vySJwZGiYaUZWWQWLYvfp4RYtrxklVpfXnsIKeAlkYRbYa5U4siVW51WULHLyp+iWSHEo1tsIhEB6G8+ySQuBLFvovVUcAultPMsmLQSybKH3VnEIpLfxLJs0P24/yhaMh1mx74AkPc2pi5yOkVsg2a9yxBxKKE6NY+L+tdbW8pIZytgS/DW0AtXmjS+C4q7dEc5HOQD5+MhRjlXljBBGD39xTA9RSLF7OJyBMipn9265Upx+7NuzlwNUcgJ8c69OQ7EEveojCHHgqp54ftxdbCMoLPW3FLWE22jJCwuZlvytaBT2peUEQKiLbk2SwwTUCdmTb+GyKuFCBeWhnuSkvFc8XrcG5y7vox4JOYFWKUQFdcGi44QdYo5+OO6259kbO9Lo6zAiObWW0ZjvvmtXYSkokoBoYWzX1TFI8NDCoyy2M3lR30dAynsKdm6ZRE3nDUE9kVNl+QgrztX1gMS7exGJV9L90Gt9N2wa+OYXIAUnIYBZrponUj1Gpw5DWdaBLIBlI3OhfWX0oNFoZF3mYwgD6uMVj9cAGndF/AKkdERHZqXgJBxGueg3sD3UhxWsO6fT3BHH3i+jqN4yABt01ce3q2K/AEkEmQsJop0oBoWH502L6f1ukbOUl3ZjfxVCtOtoMR4sAjI9PPjw8guQhObY56lX9WTJoy7IUcydvODnLS8bXhkq7DRaaTT2twl8iJzFJB8BCakAuikvR7KfYwqkc0A5YA3J2pLXa6SzyhSlA0BJ6ViuWNS8q2SnmyKH5THqin/Rs/TAZ3itpddt1wiBk3FscmICqOA/gty+9/af+PIL2KEUZsUxPT3NjMh3PD5OYR6CNARaHgIkewNDMq3QTVPvn0aj0GjhzUJqZUPCaqv3h8v8C6gXv7kwOTnJmwWMrsKkxSqYtCm+6+zc2nUNxe+CPIy571J0HvpmIoqdBpiRMAJXmQullk6a5acwafUcoV7YRNFSl/m/A7nU8S2ZfB/NkSXzOZCKQiADAmsIZAhkQCIQEDfCHhkCGZAIBMSNsEeGQAYkAgFx418EVX5GOTpM5gAAAABJRU5ErkJggg==)
Answer:Butane-2,3-diol
In this system, glycols are called as Diols and their class name is Alkane diols. The two-hydroxyl group position is indicated by Arabic numerals. Firstly, the carbon chain is named, the -OH positions are numbered and suffixed with -diol (depends on the number of -OH groups.
Question 4.Write IUPAC names of the following compounds:
![](data:image/png;base64,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)
Answer:Propane-1,2,3-triol
Initially carbon chain is named, -OH groups are numbered (can be done from any side as it’s a symmetrical compound) and suffixed with triol.
Question 5.Write IUPAC names of the following compounds:
![](data:image/jpeg;base64,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)
Answer:2-Methylphenol
In the IUPAC system, the position of the substituent w.r.t –OH group is indicated by an Arabic numeral, with the carbon carrying the OH group being numbered 1. So, methyl is numbered at the minimum position and phenol is added. The common name is o-cresol (ortho-cresol).
Question 6.Write IUPAC names of the following compounds:
![](data:image/png;base64,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)
Answer:4-Methylphenol
Methyl group is numbered 4 w.r.t to -OH position. The compound is symmetrical. The compound is known by its common name p-cresol (para cresol).
Question 7.Write IUPAC names of the following compounds:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFgAAABzCAIAAACTnFKWAAAAAXNSR0IArs4c6QAACN5JREFUeF7tnc9vVUUUx4v7smPVEjGwaRGjG0ExugLk14ZWfsgGqoBusAjoxpCArIymP1yoGIobFAJlIUZD68ZE09Y97cZEk5Y/APoH4Kf9Pg7T+37NezPv3lcyNzcv990399w53znnzMyZM+etefz4cUc6OjqeSyAIgQRESRISEAmIlUYhSUQJjzXhvcbkxMTo0PDc3JxIHujr4/P0mcHu7u6Z6emRoWHdX7t27bffX+Hi2tjY5L0J3Tz+3sCOnTvbwmADRMhx+9atjc9vOP/x2YcPH0KHr0cOHuLOxL17IssFX/e9vdt9y+cXL3Jz7OrVkFfHfTZINRYWFj49d76rq+uLr76kwWnYvv7+H2/e4M7c7KwJAhc7dq1odhXu7e1tC1kI7z7v3L69xPw7/Rl+wGV6arp9mPSpSZCNePfQ4b9nZq7f+Gnrtm3VXoaZOHr4yKtbt2577WkZYKr7oE/tI5YJUg3/emA4ActOvvo/m0/JICDED5aibl27168EYv2zBcTWZWm3vtCFY3S41GvWxYgCFH5r+xuvbHnpk7PnfMq3okyQRNBH9PT0/D45Ob5sNXU8evQIfvyNJQI1Ojxy97dfGWXcGR/HprSCz/o0A3tjhg8aOPA5MjTEAOHN17dzrWHF9NSUfn35xS38qncxfOCrHqEAd+bn57ngJs/qwfyPoF7DYGbUwPhSXxkp9jwZINDaDxwLos6FwkiNCndhZpYNDYLAee3qGMMQe7x+M8YrEQeIkPoAFtBooL1/9x6g0Ug87yN/Icy8kTG4NIJxOvoiZcn/KF4iaHmmYTNT04y76YYwwHnLgt4XBXuakcY0cxiFZs5EgrrPYpquNW9NQJRwTUAkIFaqWJKIJBFJIip2O3FUQ7MD/xlna3rAIKpxgJAzdlUfcYBY1RCo8gmI1GukXqOFvYYcjSxV4K30cWq3oU0J9UfA9uWLl/DfwltnZ+fi4iKfLO0eGxhYZV1J09N+fEo4IHBD6MRta65aeWtZEG6aeP4PNumYgUl5ouWMxg1tVQcOXG/6iYuiXG+NQtkwEDDGGn81Ps0Zn0Fq9v79RmuWc/kGgKDZ5V+V5JdHN8Ct67CT7pjgWAxFzhx6vs4XCJclzEHFZRiAkLDwaSJQFz7Pira6WH0gXJ3PmIOKlTMLyoXhBS5a8pJNaUNNqQUEjXnq/RNNmD0TjYyx1BKGCLaby7sqEKYLFc2Bj6CaaLiq5BqOtupTKgDh6kKghXNFw8LLtOprdjfwFT5N4lMmC4TpQkRNVgwdJ8RdK2s9MUJX+HAjC4Rsvtt6PnDWLWNSBs8Z4hpxFG4yKgABFnUZa6IAsuCKhkuhHWxnfo4Z5mCfXbhACB5RmBYf0T7T0KpAbNrwgs64dSVWhCghAjHjkg2nlp9EWF0RjWctvDC8HdqHQgES0T7MuzVJQCQvdvJit9CL3Z5q31Ctko1INiLZiGQjahmNZCOSjUg2ItmIZCM8hlYFGEv2+rAvwaNuuRapCsQ///2rM2J12KnDntkPT55iU32GbOHOu8pAfHDiZNzAF/i8fOnS/j17iao5NnD8j7/+FBBAs3vnLi5++fluwVhk/NE417UqJxd7lD137rY+i6RwndoH+/q1jBDldU142Hmk8pKfVR1QQgJfbAkHOu5yRvmORy18FYhF1bVPNzLINmj6g20LyJnFG1vpKYdYWLAa5v+WiCXrhAVkFindEKFqlXARhCt7xF1br6Z0Ch0AkYgcepKqHx8BocyG3hqabCYGIbflzGrQlFeRkgo1yR8LLyBUY4tuqGY4JNuZMALX3Pis9BoWrA96NmaUYg0AofdZ3ES54QApNxTCgGs0woJgAkVehdjpRtFpGAhFN1j0AFJQbjjcgMvmwh8qYgEubkBfOWWagebRaQJld2oHOjQDREZT3H7BNa6BERbaVGtyIb1D0SwPgbILZJpBC+6uiaG8Rka1FbN5IIDDtYK8zFb9Y4XdKrcTZBWFlImhEFLA7WqBSmZ4VmdUW1mCgBBp2sSSRKi6EQeIYkkmo5ysNMWN0WsaiAizT5a2Sfqwd98+ItKHvx49PTgYMRydMALmI1AmdUk52dJesrIkJOO3bpOuxU43h0W1OWQEIER646aNfK5bty7ibFWkNBnrrLRtjBw+/LT4JC2Hvbpnc6+b5MinYaIBEZ3/p1wtbyG0VGfui2bvL+U/I/dG5u3kPHOBqAhi5pFVAATtST4vtKM8D4/uREn7twqAgNWPzgzyyQ4Z12fBbiHQOT34kY/k1xXY1QEEcv7Nle/wFZGEBhNItic8XeRqwseDbTYmcQJiJvlK7khTJcrjDeImFzV8P6FbmawSyyZ6pHbeurrNUrsAbACBmcYD/f2ZWCw3nxFioj7FVSjuVBWfRsfk1cpreOMzrYr1xrh0VodqBIqSz+ORgYjr8vVhIFaZyED4jOFiVT0unchAxK1cntQSECW0ExCxgdBAuHzYn6d4h7wr2oAqpBLt8GxSjVIrRJAIjXyV+ZYxL2myGU0wI0RZlK7TGlzzAgpbL6vJcjtIRKirDjcZ3ko5KfHfy7ttm9Xw4sl35q592tY/dx0s7ni5CWqhQAgF12soT7w5WjUHyazWVPQsNlH7iI8E2YglIX/wwE1yi5AzwyORhnxHdkRxGbRUg4KAkF3I/EEAd7AFcqXYsTC/IHuhk68t5aoJ4kFAyM9RsbUzmYwxnyuA8Eiu3gQzIY8EAaEX+4T88A8CiImd7h8KhNQ+4rNBQEgpKuY2r+h0rlZvKBBhhQ/SkmtH5NCTVBAQZCwmxxBuwowbQj5FzxogUMSuaTRBwF1RHo0gILAOrHHBwNFDh2Feqb5pWNzNug+TkhcSG5oGUUxWVj9BhDFY4cOqCCNLGPthbIz+Emcx867ezb0koZJbFXTkVtYhdNAC61yBQImwuUlqbC6u37xRSF8bAQhPFahRDCgFHN56uptCNkwHqUY4BJIa/a0GarWESEH/QVK8RMhYaoaGpSjmHwQ6OooHIopYhRMpXjXCeYhCIQFRgjEBUQLif6Ir9Nmv3rC3AAAAAElFTkSuQmCC)
Answer:2,5-Dimethylphenol
Question 8.Write IUPAC names of the following compounds:
![](data:image/png;base64,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)
Answer:2,6-Dimethylphenol
The position of the substituent w.r.t –OH group is indicated by an Arabic numeral, with the carbon carrying the OH group being numbered 1. The lowest number chain is further chosen. The positions of the methyl group are 2 and 6 from both sides.
Question 9.Write IUPAC names of the following compounds:
![](data:image/png;base64,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)
Answer:1-Methoxy-2-methylpropane
Longest carbon chain attached to oxygen is chosen. It is called the principal chain and the other carbon chain is named with -oxy(Alkoxy) suffix at the end. Now the position of alkoxy group is 1 w.r.t the principal chain(propane) and the methyl group
Is 2. Further alphabetically methoxy comes before methyl, therefore named as such.
Question 10.Write IUPAC names of the following compounds:
C6H5–O–C2H5
Answer:Ethoxybenzene
The principal chain is benzene, so the short chain is named as ethoxy and suffixed with benzene
Question 11.Write IUPAC names of the following compounds:
C6H5–O–C7H15(n-)
Answer:1-Phenoxyheptane
Principal chain is heptane group having 7 carbon groups. Phenol group is called as substituent alkoxy group and is named.
Question 12.Write IUPAC names of the following compounds:
![](data:image/png;base64,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)
Answer:2-Ethoxybutane
The longest chain here is butane and the ethyl group is attached to the 2nd carbon.
Question 13.Write structures of the compounds whose IUPAC names are as follows:
2-Methylbutan-2-ol
Answer:![](data:image/png;base64,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)
Butane is the longest chain.
Question 14.Write structures of the compounds whose IUPAC names are as follows:
1-Phenylpropan-2-ol
Answer:![](data:image/png;base64,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)
Propane is principle chain and substituents are numbered accordingly.
Question 15.Write structures of the compounds whose IUPAC names are as follows:
3,5-Dimethylhexane –1, 3, 5-triol
Answer:![](data:image/png;base64,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)
Hexane is the longest chain. There are three -OH substituents and 2 methyl groups.
Question 16.Write structures of the compounds whose IUPAC names are as follows:
2,3 – Diethylphenol
Answer:![](data:image/png;base64,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)
-OH of phenol is numbered a 1.
Question 17.Write structures of the compounds whose IUPAC names are as follows:
1 – Ethoxypropane
Answer:![](data:image/png;base64,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)
Propane is the principle chain and the alkoxy group is ethyl group.
Question 18.Write structures of the compounds whose IUPAC names are as follows:
2-Ethoxy-3-methylpentane
Answer:![](data:image/png;base64,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)
Longest chain is pentane and substituents are numbered accordingly.
Question 19.Write structures of the compounds whose IUPAC names are as follows:
Cyclohexylmethanol
Answer:![](data:image/png;base64,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)
In such cases, cyclo groups are named first, followed by conventional naming methods.
Question 20.Write structures of the compounds whose IUPAC names are as follows:
3-Cyclohexylpentan-3-ol
Answer:![](data:image/png;base64,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)
The cyclo group is named first, followed by conventional naming methods.
Question 21.Write structures of the compounds whose IUPAC names are as follows:
Cyclopent-3-en-1-ol
Answer:![](data:image/png;base64,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)
Cyclo group is named first. Pentane having a double bond is named then with the suffix -OL added to the end.
Question 22.Write structures of the compounds whose IUPAC names are as follows:
4-Chloro-3-ethylbutan-1-ol.
Answer:![](data:image/png;base64,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)
The longest chain is butane when looked for minimum numbering case.
Question 23.Draw the structures of all isomeric alcohols of molecular formula C5H12O and give their IUPAC names.
Answer:The structures of all isomeric alcohols of C5H12O are given below:
(a) ![](data:image/jpeg;base64,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)
Naming is done by the conventional method. The -OH group is attached on the first carbon.
(b) ![](data:image/png;base64,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)
3-Methylbutan-1-ol
Butane is the longest chain and methyl is the substituent group.
(c) ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAM4AAAA2CAAAAACqtflsAAAABGdBTUEAALGOfPtRkwAABkRJREFUeNrtmWtMk1cYx7dv+zqXOJNpjMR9kJnoLixuZsh0bmJAJzCQQZlWrTeQ4RTnZQJTUZlSFZqC4xJs1RZBwbtcREiFSFlbZoulpLQr90pfLq2lQHv++/C2ZGpbVAJZSZ9Pz5v+z+V3zvM+5zlv38LrGjG+jto6iKm0tyZ/CMvIf9ZiKnDIgJkQEEIBsJFxh+wfJIQAxGIDyHhy8lhY1kGBiCR6o627QulWSwghjinYrO633ThCABBiBUAoMoZD7h/ILUm6YaqIT9SDyo/NHYfmL85xds4VhVW44SHMtxNOuA0+8ieju6cstQHbgpSAbEWSzbW2PY195yq3ziTan9sKQ056veuVItU5V9gJUhhLkzlKIHtPscGOY+Qm3OjWpqWr6tdF9QKZa8fBkQYLVK2150oRO6MdtvJlDLfqK4vKAUW2CuF+ekAz94Br6Wj61pv61qQC6+35J23oi1tz3bX2IiNTp8oK1aAiKHYIOLH2lmN3/lnKBAAtpY7aA4ATcdvexKDrpyiKoqj+Hl3nwMizzh4CwPTbvHYAjx7g2EcA9ME/29fLYuh6SvVTTymHjQCoW7LO/spEBlgIofy4dHAbqOesv3MIuOh/HYBUCokPD0B8cCMAtHU9L6UMz4DeJbFDgNn3KPRRuwFwAurtOKZkXx7ttoZvIyDc4Ev04+PDoUzaNm5jRW/czgzbeakPqP90jx2XO8cKolueQD9djmNFx2xibWY6jLG9Csh4/w+7esN7uRWV7NnnAWK+zPqJ+bx9X4y2sG90tLR+cTGA+LAuAFWxjBekMftMyJ+TBwBbfOTdjK0A8hc5cKTLFjbQbm+Yf4mkkhVYDChkQG8Fv9BupaUCYZGQf10GoGw21z5B9jvFtZXsefvpJ9m1YoGwqLjI0aZQIGwGsmaetKs3zb/VoODNvoDB8r1bOEK+UMjjCcbEF5sg9Q/poaXi+XHVYvGaCANGxUohr/B5E9wFWL5lAJD89iNdZGCNuCre14Gj27i4inY1YavvSipZKwVoLTtd7SpqK2cm2r0zM+6JazI+POju1bmzcIPdi1lmAnQL0qEuPJjy2IlUEfZdE+1JfBMltbXBoVpbWUaW3lm38bOEAHBo1iNVxOqqOhFzgQOHnFliD7bm6LhhgL32CrRd2bkGV5ngs3V2jzPbAsgD9rnD0bL8LbS3cfkAYPBLgWlQc/uBE6k+OaCW9ur8SgDsjpAbq+/HyJx1K3g3FQCiglVN61kEOLdI4kgF5TF72gFihC4kHAA7UAiYC1wmyaFTH4to7/QHVqB52Q63me1OKK9VrzcBjAAVoPkyGcBgvcKZ9HoQl875tT55AA5HNwHgPHQm7YuO/xuQf56L5rAdAPiLK8bOnRuBB/pJeQ1UISE2gLvquA3NO+pdHmId30YqRvStvQPH/I2AJPgX93n96vq4q/JBmBOYCkC6JsEGqJqcKrvTQridBkUvpEvTAXJguwZAbp9TbUvsIU3nr3sJWjbvIkDOSp5lrCowXUjnNwPqmiYYVVKFbgjG1C01rmd4ky9UA6PVRV1W6CvF41VtL50vGpMTmRmAjvP7vSH0NTa2K9AtkasH0GNy0avhQR6/FrBpGxoooPaanLir2QzbRa4naJ5QWWUWPWlvdkH+IvpQ2YD7zoZfoQS1PjCrlW6KEeOECkn+D5syG1z89sKgLT+yuaKJV9Q6tcFdG17JRHi6ZLLWV5S2CR9da5v0C8KRo6Ypu8BYJv++k5pixv/U3gjniBfHi+PF8eJ4cbw4XhwvjhfHi+PFeXOcY9PrgnCGY5lOOCI1phGOFZhGOGTy/xKc0t0h1beqnlJtetWTDli6xErPxulPTpXJs3O0SlaSEbaSHfmejVMYVAfUFbUoVzEB5C/P8GicxvDDANCraYreBkAQWODROHlzS2lHy1ihbZOkfeXROMNHfewfmC0bZt4sPbveNxNQy555KM7oOR/7R/CB6GAA/PAsUHFfZ3pqsNV9kkgfO1RMJICKlZkA1Gc7PBSnJ3H1vWewjaIxcB1gO/8FBxiub/bYRN2RzcgUaXop8c5dAzDd2pwBSLemmDwVB/pqFWUFoGwEYFIbABQw5Z5bUb9sLad00wbH+FCiVGDa4NgaZcPAdAo2eHG8OOPbv5iNqnPAmhMyAAAAAElFTkSuQmCC)
3-Methylbutan-1-ol
Longest chain is butane and conventional naming method is used.
(d) ![](data:image/png;base64,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)
2,2-Dimethylpropan-1-ol
Isomer is made by transforming the principal carbon into tertiary type. The longest chain is butane and named accordingly.
(e) ![](data:image/png;base64,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)
Pentan-2-ol
Longest chain is pentane and the numbering is chosen from the minimum position.
(f) ![](data:image/png;base64,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)
3-Methylbutan-2-ol
Butane is the longest chain, further numbering is done by choosing a minimum position for the -OH group followed by other substituents.
(g) ![](data:image/png;base64,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)
Pentan-3-ol
Conventional method of naming is used.
(h) ![](data:image/png;base64,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)
2-Methylbutan-2-ol
Butane is the longest chain and substituents are named accordingly by looking into minimum position.
Question 24.Classify the isomers of alcohols in question 3. (i) as primary, secondary and tertiary alcohols.
Answer:![](data:image/png;base64,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)
Question 25.Explain why propanol has higher boiling point than that of the hydrocarbon, butane?
Answer:Here, propanol undergoes intermolecular H-bonding because of the presence of -OH group while butane has no such property.
![](data:image/png;base64,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)
(intermolecular Hydrogen bonding in propanol)
Therefore, extra energy will be required to break those hydrogen bonds which in turn causes higher boiling point for propanol when compared to butane.
Question 26.Alcohols are comparatively more soluble in water than hydrocarbons of comparable molecular masses. Explain this fact.
Answer:Due to the presence of –OH group, alcohols form hydrogen-bonds with water but hydrocarbons cannot form hydrogen-bonds with water.
![](data:image/png;base64,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)
Due to inter moleculer hydrogen bonding between Alcohol and water molecular they remain tightly bounded to water molecules and have higher solubility. Whereas in case of hydrocarbon there is no chance of hydrogen bonding.
Question 27.What is meant by the hydroboration-oxidation reaction? Illustrate it with an example.
Answer:The hydroboration-oxidation reaction is a two-step reaction that converts an alkene into a neutral alcohol by the net addition of water across the double bond. The hydrogen and hydroxyl group are added in a syn addition leading to the cis configuration. Hydroboration-oxidation is an anti-Markovnikov reaction, with the hydroxyl group attaching to the less substituted carbon. In first step Addition of Hydroborate group is done and in next step, it is oxidized by hydrogen peroxide.
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)
For example: - When propene undergoes hydroboration-oxidation reaction, then it produces propan-1-ol as product. In this reaction diborane i.e., (BH3)2 reacts with propene, which in result generates trialkyl borane as an addition product. Then trialkyl borane is oxidised, by using hydrogen peroxide in the presence of aqueous sodium hydroxide to form alcohol, as final product.
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)
Question 28.Give the structures and IUPAC names of monohydric phenols of molecular formula, C7H8O.
Answer:The different forms of cresol is formed with given molecular formula:
(I) 2-methylphenol
(II) 3-methylphenol
(III) 4-methylphenol
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)
Question 29.While separating a mixture of ortho and para nitrophenols by steam distillation, name the isomer which will be steam volatile. Give reason.
Answer:In ortho nitrophenol there is intra-molecular H bonding, whereas in para-nitrophenol there is inter-molecular H bonding, as shown below:
![](data:image/png;base64,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)
And because of that para-nitrophenol get tightly bounded with water and ortho nitrophenol is steam volatile and it will leave the solution.
Question 30.Give the equations of reactions for the preparation of phenol from cumene.
Answer:The conversion of Phenol from Cumene requires the air oxidation of cumene.
The air oxidation of cumene (isopropyl benzene) leads to the production of both phenol and acetone (costlier than phenol).
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The air oxidation of cumene gives cumene hydro peroxide as an intermediate which on further hydrolysis (H3O+) gives phenol and acetone.
Question 31.Write chemical reaction for the preparation of phenol from chlorobenzene.
Answer:There are many ways to this conversion. Two of them are given below:-
(a) 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In the above conversion, the chlorobenzene is treated with a base such as NaOH, KOH etc. (strong base). The base abstracts the hydrogen from the C-2 position (it can also abstract the hydrogen from the C-6 position, as both are equally acidic) leaving the negative charge at that position.
In the next step Cl- leaves, leaving behind the positive charge at that carbon. Both the negative charge and positive charge forms a bond resulting Benzyne as the intermediate.
After the formation of the Benzyne intermediate OH- of the base attacks at the C-1 position and further, the H+ attacks to stabilize the negative charge thus resulting in the phenol.
(b) The second method is as follows:
![](data:image/png;base64,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)
The reaction can start from benzene also. Chlorination of benzene gives Chlorobenzene. When it is further treated with NaOH and H2O at 350°C it results in the formation of sodium phenoxide which on further treatment H+ gives Phenol as the final product.
Question 32.Write the mechanism of hydration of ethene to yield ethanol.
Answer:Step 1:- Protonation of ethene to form carbocation by electrophilic attack of H3O+.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAR4AAABFCAYAAACc94lWAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABC9SURBVHja7V15kFxFHX4cCdkrO8cGyBLkNIJQpf4ht8GC4lAOhSAgIDeRQ0ChSIiCZpNwhRAgh1xBEhLkCCFEJBBuYhA1gtzhiJhgeZSFqICoZVn4+/K+Jr1Nv5nZ3XdOflv11cz2m5nXr1/39353Bz09PYFCoVCkCR0EhWI9QDkIWgXtjbYr8SgUigGjFAQThWBmedonSPt1SjwKhSIJ4rlKCGaeR+K5UnCbEo9CoUhC1bqyEgSzPe2XCG5V4lEoFEkQz+VCPHfKa7eDmdJ+ixKPQqFIgnguFIJ5V15X2ZC2v4kadrUSj0KhSEriuX1IEGxqQ9qnq8SjUCiSIp4pQjA3e9ph45mrxJMh5AlQ9ejAXuh4KYoEUaem+bxa0j5VvVrpkkyXh1Durzo6sA/VEPu73w+CYAOd5IqcEg/idWZ4JJ7v++J7lHjiFTeHCoaTKJZ4SGZU2dGBfSiHuLcaQUbymWE62Zty/rQj0jeiva2B77d6HnYtafR92yAYYvpuRyvb7Uo8yUk3z4ieu4Zk8QWXZPo4CTvLHyejRdXQU/APeX+oSkFNRzzXQXLwtM/qDILJ9UhL5kUPH1avAnx/USOkFbP0MzGLaOX1hngswlnKm/yOYO++kkxfyUjwhEyytygFHagE1DTEcxsC8Tzt82q5pCkRzYRnCfOjPQi2AfAetpdKaH9pS5F4rqpn16mT29WhxFODdOSGPkLC2YPSSTmlCdpK0vtICpLXg4R8NtIFHPtYd6SlriDCF14gtx0RwVjMUaQjx6bDq2T6SQ/TJDNX5Pg1TF1oS+k6ptTzZMnx70m/bvK0jy95vGOxEQ+e0HKSkrtYotrzJuWUQtLZr5yQdNMPKQg2paNU+ol9fOfLuJ6XxrkQ70LJpZedhhHBUyKkixmA3PNBVttNtqFX/gbL/zf6pKkMiedSwZ2e9snS/wWJEQ/YV/CsiITbeUStZ4cFwadySDrDpG+PUcLYM2cLpJRX6Yd9cz10mfcPzgD0g06BdkvCMX3cWBb9PfL+YkulMccGJ6CiXI1IX0/0LyKCvxvxnTkglCA04prxnY+YGquvm5DQrs8R8Uz2ud+roRfsjiSJBzdxtRDPSA8hrRZ8OkcLB1LFcLnJj8rA7NsfKYdS3KBG2wcq/QiOHp4D7xfUT0wwEuJKWRCv8/0xcV33QKQZwVmQDgTfBOlALaHtbJWw0pG0u1yAeQl1xxyT/78Vhy3CI/FMd72ciAiuIfHMpgH5RMsLCufD38vr+vp1qF4gn7wQDwzhJHVXupsWR9xPPeJ5Q7CV3X5g+JR5Xdp3zBHpvEBv1e4D+J2n4OnytC+HQTpuCQM3tRpOvoMzJp3FgpNo9NxeXrcsh4tpgbyemSX5YILLGP2V/WslyVxM8oZhdmqXSBtCQEeUQ5VmAucDcAPIJ+b+zI2w8dyMvkRJPDiGcSyv84DOk+/cZLyhPJY3iec86eN7HununTjifuqpWmtVFpvxhoWT803BDjkinfd8pNHH31opE3hfT/sr0r5fEmpEJZTQPsiCfHj+e+TaToHKwgW0UP7/mnV8ofTvNMR6ZHR/F+HJa/on//9UMNaeo5Uw6PNUSEKCHtj4iApUmLiJ0Ecw9GpdE0E86NdMewwpBc2wvt9CG88VOZN4Fnqku6mJSjzUSddYcS8Gb0rbP+V164xVBDwtXiTp7BLDzXhBsJen/TkfIcU0AVql/w+TfA5JeVHfD4nGaVsmOMGWetm/4zMinsW24RhBm4JxzgK5C54WSg2XVdcFc54St50HT3pE+nraIW31RHynhbahqcZrhX5WGA9EzQJerytS9M41QjyTath4bk9a1Vol4vduTtTu1nmQeBCbQ0PfLjH93vMU2d3IUkg8+yR4Hb3IxzzdUxi/nwuOpeHWXCvavmMZPTeksX5MVsQD+41DlmMdqe0B2njaIeVYqtZaQor7XvmkP9NOI70vshku82sr4YLvhsMGoPfVuNJbUhzXRogHQYZ3eb57ifT57jRsPL0km5HyZMmDjYeTrBSj4fDXgj94crP+I9g14YkA8kGQ47/S8sYhyFFwOBaDZfQE+f3FGD1lcexeCm1Rp2ZEPDDCX2irNMwt6uaivaorHLNj+IQea1QtEs+4NPtbDaWWK3zxOLjHkBYwrtLv1wCO+/g0SacR4qHqh8/c4Dk2Dmph0sSzJsKrtSZPXq24JB7BYZ68rJeTlHjsiSn4GbwfabiyLYmnzTJ6wpB+jjF68nOPw6OU0T2ZbxuI6bmaZnm1RiP0X3A2PV7TLFXrtCBl2xRd/TASXwZidKUjSkW90mzitkM1glINzxRJZzLH9WPSW1y5XbUGEYa7FUI823qezisQx5N1cF7MkyZ1G49vzGFAhYE3iTgU51z3uV4fQ3zW/51yrx+S1+Myuidt7sIkQZtFuxGOmwXuHBuUUZ+xPnq61kkzbTmc6+PhFq9BOtcn3e/oA2GEcgf0fF87ielRpCM0CfG8GuHVWpmEV6tGPzrlifQrBBkmfJ52eq3GmEUKQy2kCKqyZbr8T06aBJsNRrKBXYf5Wd0mpsiTod6Sdt9oY9qe5zcG76FpkU5N4mlw8m4heLLI5AN7AEPWl0VIPLi+USmLwo8ZTxIIYmRC4jgn2yIhm1MZKjGSzgMEii2EipWWsTvGaypR4sm835R+JnSFqt8YJ0N9VdrZ6SS9C6QPr1nZ8ZdRkDgnLdIZMPHwYrq5OHOVotAo6UBqE/bfhdLdxj69Pe1JTPvacpkYh0MlQoZ7gucC+cw15RpM5LKQ0VFFIx1KbZNkof+ZtqoqkOV12HYderAut2xqdnZ6ZwokOIlR4B+dH0TIYMsRaaqFcV1U4cjHkA4WddapARFjulj694HgQ7j5k+wjyJVRzMYV3Vk0wrFMAZBeb5X7+m+kJVTC6PDMSYgG3ZmuamWy0yueOj8xn38iI6/bXGIkIU1J9T7FOHk3J/nsZW4ukzYzq1Pslje12jc1pJNjlQE2tCUgHgRsihr0RdcW5POIRLU3cL4WK+q3y86gh1QUEb8yNO6oZl/Cal9AyWIOxq0cjh1eQULvV0LX+7gsDL7Spx9VIqKbadTtSJr4onaTYLDw0EISj0U+iA8ZQdJZbsWIvCEqzeetz246kAkWBYv0INE85JQ3HcVzL0mbdEgIg/v4nVaqWlg8X3YmEq7tcM93EA90RB8JumypW6vcJFH24UTPZEb515NjVpWmNFL3ugZeZcG3D8u9yed/gnfl/R+z8NIh9iWKeGzJM4k1QdX98iy2sUmFeDiJEdi3RSmM/9jdilswbXsGYRDiIwOcYF4wl6xk1+MZsk7HfhgLGASZwcR7oj9kR1H8EZRSdRb9CmQ1e8gAHrFj+2LjMTlbju6/AIGDVF0gyZ7uORceMmclYHOqW/c6CvJw+yRzvEA2kHDelvdvM1u9kzuJtKR9/+tIPCCGThnvc+NeEyZ9BEZsOf+cqDmWVpG8xIjnrjDM/hmfh0gubjOSzw6cAP2eYFGAxCO/+wvBl3xPdi7iz2ZAPM+5Uktf1C5XWkIAYITEg1icY/rw20uYhb6xh5AgVX2F0csn+6QrwRk5U1Evln7/nmRzprFZZV1fiDaeWa6aZ3K1KmFmfVvca4KaRSsjvue6Kh2PXZpWgmpixEMr/u+icrmw+JM28JXCVI9da5w/FWOyY2NCZPQJdvGnAS4wlPE43VMvZYWQxJFUn+qppYMZrfyNiHM8Xg1r3iD9YKznN5ZllcdVx1BeyQPZOHaUQSx5OsUeQytXqyPhcUGyag/Jz76HJkp5RNJ9SJx4mMu1c52BSMrGgxv8Uh48bCgdaYnOMHD+ycqD2nWA5PpQJXQbu/VSoF6MqjB9oJYIzjCCxXZGumNvgQF+NGrsVpnD5ZwLuV1HWypSdxFd8GmAD+TNTb6WZUtLLVcLRmQ55/nO+S9hHtm5LMnaUVjiQYXCqNKoMDrjSZugjWck1ZooiacrrUhcSh1G5EWfjhsSU0g/JB7kI7miNWw8lFJq2kqsAlRPRRlbbYkHE9bzG0/CDkQVdrapppdV/Z68ggXfIdmMt+N6ssjVopRrq2GmAD28qD1pkU/sP4go20po4NzbsxC7aZBM2saz3Fdci6rPY4LPZGTjOSjG34ONZ7SnfXkfbTxrc7ZcImTKxFIh8kPr2HiQGY7UgDNJtA/kTf3KGij2Xgmjgtvz3M8gXLupkE8iPzo8XOBLneqFW5F09khaHGem8sNmTytLn4aUdQC8bmnv9EC15YAYJ3NcXq12Vh4c49iKkMd1EqWiZT4jMu/nGSYGhIbKByGJKeH0knZu8ZVMzTn5zE6SfBK7gPYg2FEu4Gk7jkfwubQGkE/fpY46twcnAzw5B6dJPpiAcRq1KVl81dO+xOftqvNb8GDNsXV/O2WClf+O9xAP8rlOssh+AfO7NKl03dhi99EZWbjwB0I+Mgd+QPIZal2LdzO//mzyl9Rgj2DMzG6WOjUsg5teKnu2KIbXg271g4u6x1UUkfWX4OjWtW0PG1rH2nxkYtrpsp6fVcGwnKtZqLk8qWj9NuTDWtDdDG4c59vMj+1zMiUeuuUgmu+W84VbMuSTRTpHBtfbGSSX5X4fY0G2YvR6YZ7ucT0EIqoOttOuWMjx4H5f57C2EIqtne/bzA95YLADZkI8rNOzGVMmck06jkT0IFWLfZp5h0+zk2k/1NXWBn4b27WssfbkOmg9I55ZwuqTPQsSReAnFvnazLY89HpN8FUuLIfbHfdpd9HYOsj4nRd9EcsFIB+4oVFp7xATC2SOJb3JX1pATem+5CjR6Hw33OkNfLaV2d9r1bSRGZTzzHgOYXubqz3Egz21rm2W66Tqda8bO1cKd9C4IxPioRv9l26p1KLAcgXjib0TJ5R3Mz+kJVRTKocapzrEOsSbNPBZPN0wFmevb2pTP0l9ji/lAHVufIRUYIL9do1N/m5IlHioUpXccHS2f6LIHg23el3UZn4oAO/LBSuAHeJJs2FfHdJZwIz4w5RYGiKem1m9z42k/3HUDqNFlXiQUOwJJJ2SuMRD19mzbmQyJZ6noyKWC0pEz/vKnkrbb+KMyUnTzuMLFrSkvgrid5DZXWUBMiWW+sA2O9zjzZUE3kVWeBMRbE+Ejeci3x5ccRMPMmhXu9vbWMmhOzcR8WCHiSM9T7KXZWHuX8DrMcGCp9CWtZEzsVAJ778sPvZ+lvu6F1Di+aFHEpjfTBJP1GZ+9GotSoN43hDJZju7/UNRtVhEeqcmepKtqLHJX+FqTPP+IYdrHuu0uKS6o+AnKCkBwi2aAT1D4rklwsZzY8mzjUyBice7mZ/MlQt88T1JqFpIxtzbnrTy/zby+ttm2uiPEs9oz5PspSJKPNZ1dbDY15xqb9UA1fsOZczPBkoqDY8nvFrXeB5c8GpNb5brjNrML+jHJn99PjmDilbLJH3LkQLeRJmEonq11gcbTxQBDYmIWFY0PI6I1+nxEE8ho5bTQL9VLagajhSwZRNKPCsjvFqvFM2rpUh0nrRGFMNv0XCE+G0829vtKHnabDaeqM38WD95H51ACkW6xLMmwqu1usm8WrnZ5E+hWN+JBzsSrkClP7vdKgC2gw6sQqGIlXgYodzhM0KyPTcFthUKRZMQj0KhUCjxKBQKJR6FQqFQ4lEoFEo8CoVCoYOgUCiUeBQKhRKPQqFQKPEoFAolHoVCoVDiUSgUSjwKhUKhxKNQKJR4FArFeoj/A+t+MX90z/6tAAAAAElFTkSuQmCC)
Step 2:-Nucleophilic attack of water on carbocation.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAUEAAABUCAYAAAAcYoWtAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABDxSURBVHja7Z17kBxVFcZ7Qx6bZDI7s5MNLK6ClEbkoYmAxCKBAIkBwoYkIIgSUZAS8UFKqkCBFASQUCBGQRApgZLiVaBQ4ZFEICAQEl4BQkiCsEEQRRD9I6gl4APPt31ucnO9PY+d2Zk7098fX+1sz3RPT/e9vz7n3HvOjRYuXBhRFEWlVbwIFEURghRFUYQgRVEUIUhRFEUIUhRFEYIURVGEIEVRFCHYmspHUS6KouEJ20ewcVAUIdjqEHxINNPdLgR8sCuKZrFxUBQh2OoQXCua44HgM4Uo+hwbB0URgi2tzih6SiB4mAeOjwkEj2TjoChCsNUh+KQA7wRRj6NnCx4LkaIoQrDV3OGHBYR/kr99oo3y+kV9/U42iqazcVAUIZgGS3BeexSNzUTRR+T1B/A6F0VPiyU4l42DogjBVofglpigvL7XWH8CwccZE6QoQjAN7vBzotn6+tm8Wn+5OCbI0WGKIgRb3hK8X2B3iOUaz1YI3tsVRYezcVAUIVh8xyhqa49gREVD3feStns+N84dna2jJTjanKNCcI61fRgbB0URgkW1SxS1CzCeFu3mwHF4Lo637VkGAB8oxCOyG0Qv6ejs/g2wCp/Mc1oMRRGCA4Dg71zYKQQ3yfaJRQC4g7z/G3E7D9DR2Y/K/906Onu/bxJzoyGYlFPMXGOKSjEEMbdOQDbeA4aNogkJAAToHgAArc+vFH3CQCUXx+um1cstLQeCck73+abOyH7LZfvRbEwUlVIICgAOtmN6YtV9OBe7tZ/8vy+Lou3kvSexjwMYwHQvCyxZ0RrRpIAgiM8c64HgY5hvyMZEUSmDIKw06fybBCC/11ieEVzhdzMeC1Eh2CfAmygWYZcBZy7O1ui1B0c0Tjg5IHd4VYIliGo0X2RjoqiUWoICgClwcS3tmIsHObyWoGx/XgC5t3zmjsJWcL4r+oMBqUDyY/L+E/J6v4AgCJf96+5otuz7uM9CpCgqJRAEsDzA8MYE1RLcJPtMkPc7DDhl228FiDPM/9YxpgTkDt8rn3vDsXr7ZNs/85xXSFHphKB0/lcSRodf9o0OqyW4ykxStgDzkoBxb/O/ghGW4KcDsgQflfP+qmP1jtWY4BfYmCgqZRAcH0Uj1BXc1YWgbFsNOIq298CkQwC3omBVasFosWzfXQHYP39QdACgGRAEV/lyilGNhjFBikohBBUAGQHVkITtIzCtJOuMBCvoOnPxROnpGlvbVbSTDpIAkNPqeRHKdIef8sX+cvGD4EtsTFRQHTuK2uzYtfS5gm2oIKvLs88w33ZP/7aP22XtPzThuEPLOW5TQrCUcIGwZocPhNZ8wD6N/5mMkUn1vgjFIIjGI++NFC0taH6x8zvuku1HseNRAQFwCBIOzMCj/r3LxNu7ouhADPR52vIUeHElALh/3jqu9J0V8N70uJ/CVDLXg4NXCCMi1HTUQf8CQKQYCN0YWyMuAtYbyXpcXQXgPaJDk3KKmWtMBQZAhKPm4KHtxK57BVj3wTCRtj5N/l/v7puN5/y+kHDcYfDQYLjYxxXwTUX2l2iczvro80BwIgZEUwtBB4TTQrwIeEq6kLYAeCzT4qhmER7YnfFgXYfHPZ4luiUfg2uNZ9/JonUJx52kCQw59z1kf8n2O0T7+vZHfQHANdUQtED4QNZKh3OryNT7xyM2ie/FNB/5uzMainVeSxWAQ9i5yrZCRnSLdeBbz7lFgYMwSTe8gYDO6QjUx0y4PwBhh2Z5rXfnvCL9swgEJydZicar64otQYS1PuQc97OEoAUdgBAFE5wqMn31riADU16emLfr97+gE797dRrPraLPtwoANQ1xlGf7GN92n8tvN2pMj0r4zPeFgJvlHp9bznFb4LrOlPbzmvy92XI7Rzf4nHp9Vp7zmc9ogoI75/V1xMf1M9sMeiBxAYkOJY67u+g9zRqzj/sa+pf1uR7fzJFUQNA8MeTibm+KKNjxBR0oOWSwLQmcAyw9xAGduMndouPwdA8JgAqxkQPdX67rL2T/0z3br5XtZ5bx3Rc6Qfbvup1dGvm5ovdV/5X3z06DNSjX48v6ezfL381wN632lGmQJbg2wRIcArCpJbjOM+f1CF12Yn+9z782o7plWILj1BJ8Ef3bOS7c743o12IA7aXHXtkeew1tqYOgdr4nCskjxisyVjGFQWooD/lcXbgKiAP6zq2Rkmtym5zXKVXsfzuss4TjXlDkOsFSvFI+d57TqC8TLbJBKK8XSAf6t0LwXwBllfdojGc51NC0o7SVE/Gb81sFIP4NqxaKlthTU+oE5RmY2G9bcQaAmMVQIiY4Uc97Gby2QjyA8rS+tw+mg5mRYOc7p5eICcJCfAaVopB5pfd2H3w2hHh7I+JGW4ooJFlpgx07wJMyqWYhLJ/QBkLQKEWnVgnR73mOe4N04POKfO9Vsu+lrvsLV1e2X9chFqLZhsnz0hnOkUf7W7Auq72GcqyTnFBJcNIQymsWAN+3gLhZzv/P8vende5fQ5HGKeex3InLHZmPt3VkY2htcPeV7QepK5s17j4yoky/RQIDjBTnuDM02SGno8ObiowOj9SH6DgzHSeE+HFDIKjzAvcp0fG3H4ynNy56Z5yS1xuym2UGbbRIwwqNs5nfMapCiOLpf4nneiwBuIrsdyMsvgSw/lz0Y+feto2v0QMkrx0mZOkAwBkKvv/k4wcAdIOGEXIGKHXuY22w4hTSG/RhssSMGOto7oOeaz7ZbAdIkezguvQ6SrwlNKJFkHN6XNQEWOWB4B5m/iE+q+ez2h6MTKMl2F9EIaHzj9O5TnfX2hLQ4+0hjeNRTCVI+P6x1cTfaiU5x8XW7/+H6C/Wb5hbIVB+Jsf7q8eSgds2Xz+TcQc98nEs8aIiEPyhxwrJ1ivdMYB44PTOuJzcW3ItrlfwZX0DRw3yIHbUQcixNoz1PmV8ViRigNl4NPfupN/hPAhyjoGTSTB8Mlp+r1vd4X2xxndq3WFfEQUDwHw8erwXbsZgPL1xozvjuMQ8t7PqTV0m53ZQAA14jDVghCfyWdZvaK/wWLAEF7nXQkfHF6Ahy+tLxsaQPdXE+uTvTSUswcus70jd6DA6sFrs2SgQ8Dn3/QCsqljJPpk4rrdR43jwxsbV8Hw+jvnC6g7vJ6/XpBKCJu6msNmmKrXmDR9Uh5hgxkyEdtzDe7LxXKmekKwZjeXMr2L/W32jwOruzpdrfraBocYJF+r7P5F7stgdCcb9Q0xQdL5luaZydDhkaUxvXYX7TFCvY6NJt6txvHKCHvcRd0J3qiCoT5zxqMDiuLyT6thAstJZb7OnfggAZ2AULRdvn1fOsqF1Oteb5Ny+NtD9UcA2p2Bztv9SrsH5mvo3JIrLo8H6W2DicqLLMUXGeVhcAQA6rnNNR4epmrSbQ83obgWgGmLX+vRliFQrPXY+GIu+EV+K1eZ0qHxKI/OGbZfT/n61iFAY4fgQQAjXsppRNLiucozTPMe9GoF9487K566BBWcPbuhI8Hn2w0J0muv+1Xp0mGoMBNOohgDQLLcZeAOCy34XymSpe9y02SOw6BKWCx0JeOlvvdIA0RUsPieuOryIu5MNxYImBPvd4ed5LQKCoG+5zSYA4S1q/RzZqp1b3NdrRVdnomgXHb3LsHO0BAQx5WUpr0UgEFQrYW2olWSKuczdcWwE86yOt6eRFFmQvSPE0cIiELwY+Z261guAfwI7R5N37LhYws5aHKSmRVUJweog+KhYG7uVsBbzjaorWIZVeHPBKvSQtPC6VqBpmnVH1N3NW8Hwhs+TpKrqa/1FVbVQ8cZaFlUlBMt3e/Ou66hPpg+WCpgjx1CskrfrtdLcQKxCExNLWngd8yBFX2GHpBoAwMSiqiiIAO9lIEVVCcEKb4Kux7GnxxJclU/IFLEBomlIfzejxwG7yo8kWIKYEHp8C3SodoX+MGd7quoGNpOKFVXV/OFlAymqSghWDsFN7pKbgCAKJ2RK5wxjIvM6C4Sb7UKsgTU4VKP5lmdBdq+F2GSdCVNmLh0bl4c607jImhlysW5fkIbMkCa7b4lFVbUqzGp1e9clFFV9jhCsjTn+Qt4T+0Myd8ZaX7jIjVxvZR8Ahi/nS8QSG9Tglsn5vZmwIPvsZm4YHVF0gTX5+T3pIN/G9lycGWJv/w7hE1SbTCyqqmW2HkZaqpbMctvtH+15hW5hVUKwQghqSW37SbMTSm+XUysQ7qTCb7OWJZob4jw9XXP4ZE91kVXNvgyn3KvLTVmoQvz3LN2+2Nl+DuETnCW4NgGCB2scGyvGPedpt7Oxr/bhqW5hVUKwfAhuhxI+nXGdNftJs0lLb+9Wxo2ES7xSb9Zyrdg7NcAGh5jgMT6IN3tMEGl2sPTU4oNl+039bUiPe1dB+E41dQ6p2qtYUVUsGSG6s0RM8DG1FJe7hVUJwcrd4anOkwapci+WWzXaqmQyCjdGO+KBgYHCu/C6WoJNPddulziPeBHS4DRNboS1/QJNjzuD6XGBdejiRVUxKDK6SFHVg82CSL7CqoRg5RDc3QOHsmKCPiDqqHFQIExaeB1PW5+F2IQdapivPqC1nelxYd63/qKqzrow5RZVfdj631tYlRAsA4K5eCBjovuEwqhxqdHhIsAZZUCYDWQNEC7IToUsJ95XVlFVU/xUC6veE0qB2Ga0BDEMv4fnApecJ1guCJMqQ1MUVfXDffJgFVZNBQT1ImZ8RUmTtg8AhCsFhK/o/ME2NlyK2tYdducAVrLq3WAWVk0NBOvwpBqFm6o1CecQhBS1BYBYvuKwwtbV8Da4ucNlHGPQC6sSgrWDYYeCcHarm+wUVSYAjzV5w85CS70CxfvSMPk5VRA0IMRN16ILM3lTB+Uaj1a3agyvR7AAHJ6Np8EsNaPA9kJL6iLPSsPk59RB0ALhI3LDX0WmSjNXgQ7w2qKE2IW6Et1JvCbB3icUTlhtP6g0a2ut/TnZNtdXRosQbI1G0B8n1Bp/eCL28AZXdT0zav1dhTVGullnMPT7hXS5Nc6gyDy7UAIyQLSW4HpesxaEoGMV3qkVkmcwVlixW4WMkB10DWFcw/lpmCvWAu2+V9M197RWcHzdFErANiyTqqmoXHyplSFoXDhTEl9u/tvy9JvFEeSyrb8rBX5vomqMr5YgFbQl2A83M6qLrCW7UAJc5a44b3gDr1mLQ9CxCh+UxvCqLj/YQxgWdX0vEuq9IX9PZ8HU5pJ6PSvt+YC6bZ3zuaN9KXOEYGt38P5YYWcU3a5uAmG49dqMseCHa/MNXRphO3aOpgtjICNrVmc8+tul93fLanMYLESeez4urMDVBNMEQddFtmA4M60wtOB3sYEfXd+WAGEbpslYFWS2rDang4XL3bL7VIog6IHhrxSGh2uDaekBFIzs6prCPbko+oHC7xTCr/VAaFWQsVebW0IAEoJJMLxVU4ywlslRah22zDxDneeHdU+uEb2hHeJkwq+15akaneV1IQQTIdEew3C5Trbu05n1Pc0KRAM+tfoWK+Qx4HFqO+FHUYRgkruIARQF4i06zxCa3QxAdMD3I+v8T1JrIM9MGooiBMsFyhjLjbjJAsoct0RRI0ZSderPNuch4LvMOs8TzfnT6qMoQrCWQLzRmo1vgHOUC6RawdEHO9UVnvM4wQIfy95TFCE4uEC0wHh9wVm/VaF0TALAKtFVvmNjJTv3PAg+iiIEgwGjxhWvcwFWiXTf43zHJvAoihBsBjhmfACrRMzcoChCkKIoihCkKIoiBCmKoghBiqIoQpCiKIoQpCiKIgQpiqI8wprLTuJBd9Jn/wePJgxua6MykAAAAABJRU5ErkJggg==)
Step 3:- Deprotonation to form ethanol.
![](data:image/png;base64,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)
Question 33.You are given benzene, conc. H2SO4 and NaOH. Write the equations for the preparation of phenol using these reagents.
Answer:The reaction given below is:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAT8AAAB5CAAAAABqu3myAAAABGdBTUEAALGOfPtRkwAAFhVJREFUeNrtnXtczGn7x8eza5/X79lnf88+m0O7yzpMx0koUSKKRElJaZOk0xQVaUPEhnRSikRJShIRHUQHhCSpKdE50ZHpOJ2bpqmZPr8/ZIlmmuiw/V5z/TXd3/t+Xde85/5e93Vf3+v+RgBfvkYIfAR8fnx+fH58fnwZUO6HheUCXTdvXs9FbXhsePX44teWloOyZqAjLS2j933jy2fZhejJfpH5ZsT1Z6mRSOZFaF793ZQzyJj1zcwn44pf+wXiqpQlUegIIRJJD7r7Wq2mTDZF6/Kffjkzwuq7XyyPbWhw02hi1Uq4sIBH0xKZ44rfn9p5D0iE2F7XDc+fp66I7JuB5asVK4C82ba1I6w+Q+FWN9DkrUrHolPoZucK5Y0v/7dpJXB50u0ThhQAD7Uu9DWTtwKAXMBIq08SrASAyOmtUPht4cKFEpPHGb+0/RrWiH+jaQIAWLS7r9nmFw0NDfUfg0dafTKxEACukNqwWMPDw8Pm1+fjbP19a2HkAKw3BQAsc+xrtSZaWFiYTT4/0trvCVABIFqwFQsCAZQJZYwvfulZoG0+Qe2bf7K7Ue8TBMDQAABkT460+kJTt2Yg33ZvF+TOASgVeTm++G2XpAC/RHgZZgFIWR9U5CK75moDzDcDwKIR939o1PKMjd1JBjNRcMtL0I7/26N+XPHbPVE7j7L0Ntt5Q17e0xU32N6bG++oZFSqKlaAlTfbrn7EDaDriIgc7EGTMlHIF+nCROHUccXPziCRKJ7GQHswkUhKYqKt+bnyww6ryZNM0ar4489nRt6CurdvWgE2tfptCxhVNVWMccWvkspKfQIA7SkpT3oBoO2mJqWQQslHT2ZWehV//zs0ObcbjH/fHFWVh4LHNb8cl5aP/rq7TX+zV+WoGiC7bVzzC5/cL0nwUt+qd3QNULEb1/yiRKljawCfH58fnx+fH58fnx+fH58fnx+fH58fnx+fH58fnx+f32CiYPuF/B6E/h34xQt2jqX6Y/a799hf/gJ+DwIt9QOvjTW9okDnLacCW8dKPd1vlVJRrJJO9JD5ZW6QvJQhuTi2e0zxFe6StH27TPJU7Zhor3/gv6YKAO4oRz9gDoEfu/SZ0tVOoOX58shS+pjRe1Oqt6+DjbaW9UdKG0Zde0PpceLaNtS3Ab1ZYsSo0jYe+bHpj4TF7rLABpCvLBxIH5s5SK9WFD7dgl4AVduFremM0VXfRRb+o7iK1aQeBgDF+ZrCXnQmT/yCpLTi7gH2hwDgabyV1O6xwJcltSg0oQNXDXoAvIo/JqXaPprqe353TChD3YK5fn1Pq7Li7aQseOHnsuXMbcBKZcf9Pk94xsZy9PHFbDhzHghQ2XydDQCoOXNMVSV31DyHiqLTWyBVy9Pvw+qfd+awikbzIPz+NDWOBzrtzG3z/2ortjIwaxxVeiGmhv4AjhnZxnxodLS1ML01Gtofm5J37gZiTA29P3GJttvNXnHh1+R66HetIlS47jWu+7idpq2x3zVvKCZcdy2sjmID0a6uiUO239/VVOsaWJ5HdR/0v3Bca+v1kceXYKp1AAh33abl/fnFXdauFE78KtxkVzag6PphOe3Plgyy3I5nvPveJzpyRywke3Fvg5yc3sMhOu4wRbnHaL7ut1iu8LOLwZoRIzwF70X8fgxAjKrcwEGfrZxNxKOB+FVmOuiygdemYntY7M+G9bL26WcW8mjD2+mxOPujTGfeilgWK0wlfwgLeHPmxZUvgVo3MbUW1gDXE8UWJmZy3JHUvCjvBV7n5X24y55nZnYAbdkF2a2oeZGfy9WWzoKUFWLX0ZUdo5jGGrhLL8tPbB2lsKs/v96WeguibQeaqWqe1W0DDmw/TVxZ1tjDC4TqeZebmzw1s2UTegBm+AKeCy46GnyJKjWg1+8wqh444mNV58gQw2kcCJ77VRnANkFB8/fd0ySJxCA6ns6YNCMFfr9OXs41kEydJPy4mka7QpTJ51zlwKhOnCGY158fbYW4D+UtSuaJBTdxGtdKiSSRMnla/Ms2iJ1tr8p6Vy2cNK2UV347xXdQCsHSE9tfwbnTC8oW8aMcfjg7kQ6gREmxBOhlA4hbkUSh6BxFa8hPIe2os51O4Tr/YifdBlzEDCk53L/fFYHU/vwqJ/3RgLuLVS9c5bZbZ/t9H8sbiPSrRkeQOysDAOKFynnlJ78mHzVL5byvVnDtRlm4gcOV6P9RpwMmRgBDSz4NlzfcAZBudAilIpUAwmS4678p1gpkXaUMZmel8OP+/MpFUoBs53ODjGsX56l2rNmxASnkkxTBfABInlQBb+0IXgYqOgO1Ls6DRsrbdDgFPrNtzKjQ10ehscdZ63hXaQDAdkUUC67Q1taeL8vdFceK8HCi6ZoPComfzL8K4duDjntyCVQRnuZfjcDqIvhNq3K1LgXyLDwaPbfYWPvxMFDJYfA+TQEVMNLlcPHM0vYD5pU2eihzPOou6HFuyTt+Gij6eZ2xsbGcLPPr+ZnKofhL+O2XRC1v/GqnSB72/8MeMLfz99+xAz1mT57tPDJM/F5OTuDMz38uG1YHVEzRHKulLBDgs+AdPyXkCBUBCJrP+Hp+Nqu/jN+Rxbzyq9d75j3vMABYz5u3DwDgYFIyTPxezU7izO+CFADbH61wf1IdlI4mrEsHkG+8G6+ECwGcH8T/jSg/J3le+fUy0d3OBICu9nYmwH7LxP4Vw8VPiDO/pj9n5fega8NGpMskl22weROlRCkp+f1ANz1ySgQdjQ7EItY44PdZ5KN2mblveb8mJr1nBPidE/xhaR1gZoiuXFmhKAcbZpKkkJBvE57+9v1vj+Ev+AP3+O9vyq8nXWeuTVG/ptPzLUeAX0XK0yddQGkpgCdJnW9ygUdJSS1A08P0h40oT3n6hDkO+QEPz734JL2nRdDR0SkdZn48S7GyVs144jfAVm0XgUDQ3LMnckz4VZEJG/bsSRhLfo+dvkpOORIIBAKBIO7j5F476vwAr+8JhAV+fqFjxi9E/mtkpTjhvSxWfvV1/O5fGbpEJJEIBAKB8O35iCv54/D+rT1MIBAIhCkSpC2sr71/jcWHLHPmfff+55smfnYc8nP/jkD4r4DAuZYW+lf7v+a6IQv1oQCBQCBMEBD4Ma6OPg757SMQZmcUFzPGaP19Pf8fBAKBoFRc/LJ3XK6/pUlJGcMf//EsqQQCwSEpqeDvFL9k6hhtLMalTYbWf90QuzRzHh4HYK+pGc7L1xoZfgGagZ/t0C+cP0/7m8V/OWsI2qWIkvjOsS8HW+tFJttLLwfrkBGZbBg4RvxYQdvI24LZPPUd2fyVxCD3b7ZoG4CApX8loSdW4oKAet053QrgmnZc97DwK57EJX9V5+t7tgt47et7AcALX99rwFRf+Ah2Awm+vk8ZcR1fze+iG4q+hN8FC9Rw5fd0WkBCfIKxwvu/S9afTWwJdrw7iwoAIcKtw8LvjW4mR37FLlJSiy7Tyg5LSSnEtby0lZJa/ZRu7JC43wR4oiUlZeP2W+Wg/LJfDmpD/oD8Grg/dWCzUMWV37P/nSEsLCyw6q+GLlVhr3rEza4CgAukNp740V8Nkhzr6eXI75gBo6tF4vruTQxG8ZyHm20ZjBSRPNZu4b2srheK0QxG1FQBrtWs0TMagJ1m+RWD+ZBfU/rzK5+VAPhrNrZwH1c9O4bbojbzTnl5+Z4lbIDe3A309tRUGNr3xs96AwAh4m0Ak3v+XMEBoChmNQ/mrbZyeH7UWA80zIuy1gOoxCRtO+DZtGw0lTcjd+HtbqArVJLrKxPiJAuaQXMmanAtV2E3p0ukfcJvZhzw5swcWe5vZKBy5fdYuBKA92IAJnPOAsWaFXhtbn9PqBIAgsXagO3cX3mjsB9oi5Ofc3cQfoYbOGcGVoc2G+kD5eIP9OyAdOK7Ny5Rfs4FgJ4irj9gS4L0nDTQUnxVq7n0Spyz9FF7f370RB3FG2gPPqGRzXlcgeLKkBpu68c7fkvRusUheJszCr+ZmwdbmYaLWq+BMK37bFh/c4B7WGaleAi4EawdxK2XteIejk8Yi9VPdUL/c37PiBTwIpeD1kcAbX4rFTmCCNQOuvH+84f6jQsOBmcB+OgbJHAYd2+zgzO3dw9kKxHWluCayLf2Dd5UWM5Dwb8MdhpY3QDbbbOBgeElNLg4SXtwNz/ZgXwAwOWtBt4ck7F/bHd4zulilu4xYCB+GQJFAFC5e9BC1mBDgwDgmIOZQeSAeRuDrVc+/PVx/VCYvuMZwFvPyjFsgHExjsbO3BU/22JpWIJwk227GUCk4VlQXVv99W4BgKOeXiRQMoG8QG6w8p/nBnsc25CkZ+LoOtCP9cbR1oSzj0mx9QHOFWzSBZp/uaNmBxT89K5iomrv7iqg0MJ68ELgcD2y40nglJ7hZ3X3bBdHE72PI5V+9VdJCmsDLgFXFDQ/e0oeGbpV4fQQQv40wwH2GzQjpf9M8xpsaI3iEo9QKvIUFE5/VkqSE3pEYT2Xgmyrn6MundN4FGQaGnraMMfDKjTU06gvx92zdX9o6C5znqxPV1hxvhO4tD60X7lcdajPcoX+W75P6idLpUjnm4AHK2JSP97ZdycskrgzlOcdlGnmaa8HurLEhofhbH0J+3KAtvZEar/C+5xUawnu44MlJSUWFACXJSSW1wEnJSQ0P3wPcwmJPbx+gwqVgLRmpEksikl9P2HLUz0kVD8NYT+tP22sU3en0lEkSbxR9b5UtbMqelkWjT0Efs3Kk34TGdDWjUd5Gd9Gs9n6phEMXeLRqveFnL1VL1cR/Whctw9gttBojQB6aLRmAF002kdfuJ1G4/0sQY0q8QSV1lYsR+y7XevNiTa0z8K7z+ufS01F7FjsolxdEc9320dmkMiqF0PLbrCKXxbkDOilqDQe06vuImsaUZl3QMSgzwtmiIjG5IziQZrSnF0ilsCr3GYAYHZoOeUMENMMUD9eEHNUZgOQdfPdnW4vYxmTilGXupjARTLlqLjZp/umakQse3RNeBlzYFPfx7fy0l4DRoQDnp+p8jqw5X2cZ2Pt9RRjIiyfYzr3+j6fV98UPgYmVP6pol4NJKtvdPUaePPJ4fwWw97E6gXQZG1qXoCxE++tVhEA3Kwst18eEwParcytrKwst7ty6sDx/Ju1mt2JE4fWqDdgLMVPzezECU8dtUdjZ4K9mhqX19RyOb/qISNjhjGXuzIySlT8bYULPzaT2fM3sJDJ7Ma45McXPj8+Pz4/Pj++8Pnx+fH58fkNW1DczWQwmF+UVejqAcD+dHBP1/AZ183sZjAYQDeT01kHNqO7dyz5sc0Wy0lL63wJwPsL1esAvwU7+jdfNRi+XYqr7GJp6SXl8JTdz6HHc5llrz/id0tTT01V9dno8eu9MW2Bj88Ry7KhD31t8UMZPO0CP3lCUxXHGjbrHsj+7OPjafLo0RIFDj2oeyY++Yjf4+UTzG1sdtwexRmocQionpACJJNPovtwZRI5BB1uVmS7W6BvIzfhYhSNbNMNPCD7AvAn28ZVbj9Yf8EuAc9JhSe+n3sPnTZkchESzjJ2kWtxe18E4EK2uzMsxv2pBmCmH04Jku17gTvks2g/VBNLvgbgKJl8D6CK9Du/GikNQG4TwPJyb8Xd+53uXiyknnH3Dmcizj0NVRd6otzzgW5P97bh4acl7+5+6Mgb3Nlranm9cafjXk3juCKCtOH/6lacMjE9nn/awkNTy/dt8l5Ty+j6ixamgitKlQgUn/8YIplUeGiyUMBrby1NTYenkUbeOprOOdeE5zVc09ck6A6LcbaqAGb5wWOSpq5/9f3dptY36q2dbDXJCfUhepqa1omfnl+9Oj00MpIchNqra1QCyz1NQ2QXh9N0v1GQ/L48k6xil/VMK3Sz7L7i+vDVKucrhsXE36fKyq5NoWOdcqLDDzVYdBhB8wvMqvO2+kZOjU384QRcpEGfFW+4OnHvlAIj98R9h1FBfIzN+kgWKoeKAy4SOwHlbYiewcR8J/grpc98Dhf3YTHOYe6NG2HaCTiwEg0zk3TXJdoItEPyJI4vfTojB9i57NP6v5h/CouK+tchcuYDyiwPtpdMT5PEzYMHmwPWFsr9STFY0lsulNCzdXs88RFlpvewmKhq1dOTIfIChv8hzVFrg/xhBM5h4JWGH6K+FSPNTYSzLJrE7uz4kTRHnQ4L0v4qFBFTsckAyUJlULZHmHgzsGYHboi0YaErfFdQRNOHy7m4/EtUdH4ecFAJVNFk8k+kOdrdkD6B4yszRLIAm1Wf8gsTLaRStRwRP0GENDkUJ+ejS/gyoylQg949R5A0bRNqZtyHETl5gihp0pVhMVHNDsgTzMI6gwbqaxYUjiJACnT1wKbuEGJpQ0kL3OTRQHpgtLWBWtrDbGz4QwdFv6VDVx9PhN9g1T5cEm0FVlshWrwDizxxRvm5CAVdw/OqwH3L66nVAA4tRw0p9XeLhrelvVh4Ch6rs4WzAZsVKH3/f8ze8bskyQJWWCBq+p3MnGb4LEQb6Sp81xeDTvoz83kVKoSSYGyZOOteZk7LsJi42gqgzHoOdUtkatMg74gAuQL1820Hna9LAoYRcJJFg1ii4U48NSja+BA2S1E86zF09fFwdimU7BAm3gCs3okIkSYsdMVJRYpYOnY5DItxu/oqGB2WoVL0wUZ7PNLtYEt7wWNlhmgGsGMVimb1Wz8iJLsBJQtcngXY34DfIrST7vib5FG3F5BuINYeDcKpMNwZLwzsjR6O+M/yn/+Vl1e71YpndvIat9q3fjPlcvS34gRppQmb60KWyHuWnJ36D3LZTBF/J/n1CbWTp8nbUNCRuE7+uIe8GEFKfqKAF/Xicnl5l8JbswmqFUqC8r9O1AzfKG83LI8KPQUmmncDODlZs3QZQeyco7x2XIvuhF+iQidqhuvIy+/KzJEmkFI/8EuYS9DYuHFfKl576my0TYsQnWBXJbToXz+ZLvimJNpko+HFsvUEuVzbqbuO6220HQ4v0xty0tvJ6RwAZDtdRm+Az/G0ah9XXzenE4/BdHZqx/3jp4Kar7pXFzpdBcKPOWUAQJBTZbmTm6+Lk49XPLo9nJwqkX3M90TDPU8nT58gXHR6OSzTL87LJ5gFIPH4o7rjvm71uU43wDx9yjOzyicIIU5OFFS5+bqVfOCXZGFrbGRUCKDT3KgWMdt3Haw/Y269w4js3IkAoxhUbPuDnJ9qHdRpYVTH3/Py8wd8fnx+Q0i5VLYD7WU1bD6/L5IW9XjgjohcHZ/fl0lWHdDkPLWcz493eahsDsBHWd2raqNJEW6qLSO+5fPjWS6Q3Q+5VgVa2kkS6+3/cTNqu5028Q2fH88SanN2r0DmIh+kOaN3XtxmI6QJl/H58Z5mdpefOz1X2QsA6ubEmZvijjDf//EuW9YjZ3aOojdaitAx976ZEZJFa/n8eBZL7cbkhXfXulV7rWeVzA61NKsOm0bp5vPjVaq9xNbeVQ/fK2ZcWLXou2kXfcWmT5xTyOfHs9RGPOx92FEUkYOOmwnRjbUR0YkxzXx+/P0vX/j8+Pz4/P5/yP8BS7mfTMpuxFUAAAAASUVORK5CYII=)
Benzene reacts with concern. H2SO4 and undergoes the following mechanism:-
Step 1: The equilibrium produces SO3 in concentrated H2SO4, as shown below:
![](data:image/jpeg;base64,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)
Step 2: SO3 is the electrophile which reacts with benzene to form arenium ion, as shown below:
![](data:image/jpeg;base64,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)
Step 3: A proton is removed from the arenium ion to form benzenesulfonate ion.
![](data:image/jpeg;base64,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)
Step 4: The benzenesulfonate ion accepts a proton to become benzene-sulphonic acid, as shown below:
![](data:image/jpeg;base64,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)
Step 5: The benzene sulphonic acid then reacts with NaOH to give phenol as the final product, as shown below:
![](data:image/jpeg;base64,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)
Question 34.Show how will you synthesise:
1-phenylethanol from a suitable alkene.
Answer:1-phenylethanol from a suitable alkene.
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)
The addition of water takes place according to Markovnikov rule. The alkene taken is styrene. And According to the rule, the positive charge i.e. H+ goes to the carbon of the double bond which has more number of hydrogens and the negative part i.e. OH- goes to the carbon that has less number of hydrogens. Therefore resulting the final product as 1-phenyl ethanol.
Question 35.Show how will you synthesise:
cyclohexylmethanol using an alkyl halide by an SN2 reaction.
Answer:![](data:image/png;base64,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)
In the above conversion, NaOH gets dissociated into Na+ and OH-and Na+ then combines with Cl of chloromethylcyclohexane forming NaCl and thus the final product Cyclohexylmethanol is obtained.
Question 36.Show how will you synthesise:
pentan-1-ol using a suitable alkyl halide?
Answer:![](data:image/png;base64,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)
In this conversion also, Na forms the compound with Cl i.e. NaCl and to compensate the negative charge formed by Cl, OH attacks at that position resulting in pentan-1-ol.
Question 37.Give two reactions that show the acidic nature of phenol. Compare acidity of phenol with that of ethanol
Answer:The acidic nature of phenol can be represented by the following two reactions:-
(a) Phenols react with sodium to give sodium phenoxide, liberating H2.
![](data:image/png;base64,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)
(b) Phenols react with sodium hydroxide to give sodium phenoxide and water as a by-product.
![](data:image/png;base64,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)
The acidity of phenol is more than that of ethanol. This is because phenol after losing a proton becomes phenoxide ion which undergoes resonance and is stabilized whereas ethoxide ion does not.
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)
The resonating structures of phenoxide ion are shown as below:
![](data:image/png;base64,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)
The lone pair of electrons on oxygen delocalizes into the benzene (mesomeric effect) which reduces the electron density in the O-H bond. The O-H bonds are weaker and therefore breaks easily whereas in ethanol the electron releasing inductive effect of the alkyl group increases the electron density on the O-H bond. This strengthens the bond so the bond does not break easily. Therefore making ethanol less acidic than phenol.
Question 38.Explain why is ortho nitrophenol more acidic than ortho methoxyphenol ?
Answer:ortho-nitro phenol is more acidic than ortho-methoxy phenol.
Explanation: Due to strong –R and –I effect of NO2 group, electron density in the O-H bond decreases and hence the loss of a proton becomes easy.
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)
Now after the loss of a proton, the o-nitrophenoxide ion left behind is stabilized by resonance and thus making o-nitro phenol a stronger acid.
In contrast, due to the +R effect of methoxy group increases the electron density in the O-H bond. Thereby making the loss of proton difficult.
Now, the o-methoxyphenoxide ion left after the loss of a proton is destabilized by resonance. The two negative charges repel each other, thereby destabilizing the o-methoxyphenoxide ion.
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)
Therefore, o-nitrophenol is more acidic than o-methoxyphenyl.
Question 39.Explain how does the –OH group attached to a carbon of benzene ring activate it towards electrophilic substitution?
Answer:The –OH group is an electron donating group. Thus, it increases the electron density in the benzene ring as shown by its resonating structure of phenol.
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)
As a result benzene ring is activated towards electrophilic substitution.
Question 40.Give equations of the following reactions:
Oxidation of propan-1-ol with an alkaline KMnO4 solution.
Answer:Oxidation of propane-1-ol with alkaline KMnO4 solution gives propanoic acid as the product. As the oxidation of primary alcohol gives carboxylic acid as the major product in the presence of a strong oxidizing reagent. And here KMnO4 is a very strong oxidizing agent.
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)
Question 41.Give equations of the following reactions:
Bromine in CS2 with phenol.
Answer:A mixture of o-bromo phenol and p-bromo phenol is formed.
The formation of 2 products depends totally on the reaction conditions.
![](data:image/png;base64,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)
Question 42.Give equations of the following reactions:
Dilute HNO3 with phenol.
Answer:Dilute HNO3 with phenol.
Only dilute acid will be required for the nitration of phenol, nitric acid contains a small amount of nitrous acid which because of the activation of the ring will be more than enough to nitrate the phenol. Two products are formed 2-nitrophenol (ortho) and 4-nitrophenol (para).
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)
Question 43.Give equations of the following reactions:
Treating phenol with chloroform in presence of aqueous NaOH
Answer:Treating Phenol with chloroform in presence of aqueous NaOH results in the formation of salicylaldehyde(Reimer-Tiemann reaction)
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)
Question 44.Explain the following with an example.
Kolbe’s reaction.
Answer:Kolbe’s Reaction: it is a carboxylation chemical reaction that proceeds by heating sodium phenoxide(the sodium salt of phenol)with carbon dioxide under pressure(100 atm,125°C), then treating the product with a sulphuric acid. The final product is salicylic acid (the precursor to aspirin).
The reaction is given as:
![](data:image/jpeg;base64,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)
The mechanism is given below:
![](data:image/png;base64,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)
Question 45.Explain the following with an example.
Reimer-Tiemann reaction.
Answer:Reimer-Tiemann reaction: The Reimer Tiemann reaction is a chemical reaction used for the ortho-formylation of phenols, with the simplest example being the conversion of phenol to salicylaldehyde.
When phenol is treated at 340K with chloroform and alkali, it forms salicylaldehyde.
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)
Question 46.Explain the following with an example.
Williamson ether synthesis.
Answer:Williamson ether synthesis: It is an organic reaction forming ether from an organohalide and a deprotonated alcohol (alkoxide). Typically it involves the reaction of an alkoxide ion with primary alkyl halide via SN2 reaction.
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During this reaction, the main bonds broken is the C-Br bond and the new bonds formed are “C-O” bond.
Question 47.Explain the following with an example.
Unsymmetrical ether
Answer:Unsymmetrical ether: It is an ether in the molecule of which the two ligands on the ether group are different.
Eg.
(i) ![](data:image/png;base64,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)
(ii) ![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCACYALgDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2aiiigAooooAKKKKAG8UorgLH4iaTb6NeQ6praJqcUtwgDRtlcOwQcLjpius8NXM974a026uZDJPNaxvI5GNzFQSaLdQNSkpayfFN5PYeFtTu7WQxTwWzujgA7SB15oA1c0da4LUPiHpN1YWNvpGtI+oTXNujKsbZYF1DjlcdM13o4oAWiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAOe0nSbjTfDU+nXEkImnkuNmG4PmMxUZI64NaHh+ym03QLCwuCpmtrdI3KHIyBg4qDXx8+lf8AYRj/AJNWxQAVmeIrCbVPDuoWFuVE1zA0aFzgZI71p0UmBz+t6XPqGj2enwSRCeGa3lYM2PljdSxH5Vvisgj/AIrJP+wc3/owVsUxWCiiigYUUUUAFFFFABRRRQAUUUUAFFFFABSUtIaAEDZoDZrhrDWNU0/xF4hisvD13qaG+BMsM8SBT5afLh2Bq74Kvlg8IrdXMM6Fru43RpG0roTK3BCg5x0z0pAddRWX/wAJDZf88NQ/8F0//wARUltrNtdXCwRxXis3QyWcqL+JZQBTAbq9tNdPYGFQfJvElfLAYUBsn9RWiGzXB6H4a0zxfpR1vXI3vL26ll2sZXX7KA5VUjAPy4wPx5ro7K6j0XTLW0uru71GRE2/aY7Z5S+Dj5igIz/OgDapCcVmf8JDZf8APDUP/BdP/wDEVn+IfEbQeFtVvtPS4jntoCyNPayR7SeARuAzjr+FAGkbaY+JFvNo8kWZiJ3DO7eDjH0rRByK4/8A4QDR4LWK8tbma11SPbIdVMzNIxHJL5OGU9CDxiuiudXtrOXypI7tmwDmG0lkXn3VSKAL9ITisv8A4SGy/wCeGof+C6f/AOIrJ8S3j6omkabBNc2lvql4YriQI0MmxUZioyAV3bcZ9OlAHU7wfpTq4bU/D+neD2sNT0CJrF2vYYJoI5GKXKO20hlJOSM5B68V3NABRRRQAUUUUAFFFFABRRRQAUhpaKAM7TtJTTrvULlJXc384mdWAwh2hcD2+Wl0bSY9FsTaRSvKplkl3OBnLsWI4+tX6WgAooooA5K/8KrbXcr2HiK+0eDUZv3ltBsKvI2clCwJQnnpjnmuh0rTLXRtNh0+xi8q3gXai5yfck9yTyT71U1/7+lf9hCP+TVr0AFRXNvDd20ttcRiWGVCjo3RlIwRUtJQBxw8GQtNHo914i1C706NRKmlysuDGp4VnA3MoOBgn0rsVG1QAMAdAKyT/wAjkn/YPb/0YK16ACs/WtGtddsPsl15ihXEkcsT7JInHR1bsRWhRQBy8Hhd7a6j1HWdav8AWWscyW8cqoqRsAfm2oBubHQmukgniuYI54XDxyqHRh3BGQaeRmsjT8aZqT6V0gkDT2p9s/On4Egj2b25ANiikzRnnpQBU1W7bT9IvL1FDtbwPKqseCVUnB/KsrUfEMln4Si1iOOF5njhbyi3GXKg+/G6pdXv49R0vVLCwSW5mFrKhaJCUD7SAm7oWz2Ga5a/8A6RB4Pt57Hw9GurItu2Y0PmK25Nx+vXNJbgz0QUtIOaWmAUUUUAFFFFABRRRQAUUUUAZGo7dRjsri1mhkhtrxZZJBINqqoYNz6g1pwTR3ESzQyLJG4DI6HIYHoQe9edaRN4pTwzfJYafpUlj513h57p1kI3vnKhSPXvXYeEP+RQ0f8A68ov/QRQtVcOtjZqOeaK2geaaRIo4xuZ3bCqPUntUlYfjT/kS9Y7/wCiSfypPQCWYLDrsepTTQx2rWvkCRpAMuzgqB9a1h0rzrWZ/FL6Ppq6lYaXFZfbLTMkF07yD94uMAqB+teiimK4tFNzSgj1oGLWH4j1W6sPsVppsMUuo6hMYbczZ2RgDcztjnAA6DrxWne31vYRebcSBQTtRRyzt/dUDlj7CsTXLLUNVt7DVtMt/J1DT5zNDBdnaJVIKsrEZ27lPHocZFAC6b/wlVhqsVvqc9rqllOjZuYIPIa3cdAy7juU+o5zV64sLvUJnF7cCOzBwLeBv9av+2xGef7o49zWfp914p1LVYJLzTU0awgBMsTTpPJcsRwAV4VR1z1Jro16UANhhighSKGNY40UKqKMBR6AU/FLRQAgGKWiigAooooAKKKKACiiigAooooAz7TRrSy06TT4VYQStIzAsSfnJLc/iansLGHTbGCyt8iG3jWOME5IAGBzVmigAqtqFhDqenz2NyGMNwhjcKcHB681ZooAoXuj2t/ZQ2dwrGKGSORAGwcoQV5+oq8BS0UAcbceMbDRPF+q2Ws6g8UIiga2j8l3AyDuI2qe+OtWfC2r3Ou6dql3Z3Szr/aEiWrzoQqxjbj5eDxzwcfWtKx02e28R6rqLuhhvEhEagncCgIOfzo0HTJ9NfUzO0bfa76S4TYScKwGAffihAyez0mO2lNzNLJdXTDmaU52+oUdFHsPxJq/S0UAQXkH2qzlt/MeIyoV3ocMuR1BqtpN7Jc2hS5AW7gbyrlR0DgA5HsQQR9avnmseWa1tfFcEI80XF9avkBRsYRkYJPUEbiB9fagDYzRVGLVYZdan0lUcTQQpMzEDaVYkDHv8pq8KAFooooAKKKKACiiigAooooAKKSloAKKTNAOaAFooooAKKKTNABiiiigBaKKSgArj/E1hJqfjTRraLUrvT2+y3Dedasofgpx8wIx+FdhTDEpcPtUsBgNjkUuoHI+HdOk0vxzqlvLqd3qLGwgbzbtlLgbn4+UDj8K7EUwRKJDIFUMRgtjk0+mAtFFFABRRRQAUUUUAFRySpEjSSOqIoyzMcAD1JqSuL+JUFzNo1kyvss4rxXvGNsbhVjwcFowRuUNjIpMDe1PxHpul2UF5LcRyQ3E6QRukikFmbHXOMDv6Ulj4gtby8vLVmSFra5+zqXkH747VbK+v3q8y+waYdCub43FvqWmpqFo7+To5t7eIBsSMq85ypw2B+daeqaPp93pXjHUvsSSXEMytZzFPmixEhUx/wB38Ka/r8BHpazxPv2SI3lnD4YHafQ+lUtG1qHWftpgTCWl01vv3BhJgA7hjt81cf4hhvLPVnsbFWCeK4o4mdekUqgCRz9Ys/itbfgu3S0/tu3ij8uGPVJEjXGAFCIBigZ0BvbZZREbmESFtgQyDJbrjHrz0p0N1BchjBNHMEba3luG2n0OO9eZa7otpcW/jDUJLTdeR6jD5E2074+IuUPUdTkirl5pMtjqXi3T/D1qLUyaTA0Udum0NIfMBIx/ER36nijoB3yX9pKJTHdQOIf9ZtkB2fXnjp3rFs/Gen339mPAP3GoiYiRnUCIRjJ3c8Zri/Blhp9xrlt9j1G2nEdvJHdWtvoZtgVK4KzsTgnOOuSSD70eG9N0nUIPC1g1jE8cUt4LyAwlV80L0cEc8Y68dKGB6gl1byeX5c8T+apaPa4O8eo9aoza5DD4gtNGC+ZLcRSSFlcfu9m3gjrzu4+lcVDY/wBmaFdanZQFP+Ee1q4lhiUYxb5xIi+20kgewqfQrWX/AISfRNUuIyLnVYry7lJH3Q3l+Wp+iBR+dJagd9LPHBG0s0ixxqMs7sAB9SaztQ8RadposXluI2S/nEMLq6lSTk5znoMdfpXN/EuCaSPSZZJkh02KdzdyS2huo0JXCF4wRlc5HsSK5qKw0uHTbLULiWHUNNXWom8xdKNvBEpQhtic/KTtzgAZFCBnpOma/a6i88ZKwSRXUlsqSSDdKU6lR6VfkvLaGZIZbiKOWX/VozgM30B615peaNZNoOuat9jB1CLW90Fxs/eIBKgGw9QME9ODWd4is0bxNrUesahDaXFxPm0EujNdSyRFQE8mQHgjpgYwaYHrZvbZZ1ga4hErHAjMg3E4zjHXpU9cZ4V0m3bxJrF7eW6z30EkCJczRfOP3ChiM52k85xXZigBaKKKACiiigAooooAKTFLRQA3Bo2mnUUAZS6BbjX21mSa5mn2FIo5ZcxwA43bFxwTgZrS2mn0UAN2n1o2mnUUANwaMH1p1FAGXrWgwa9BFb3c9ykCPukihl2LOP7r+q+1aITaMAAAcACn0UANxRg06igBu0+tGD606igBgU5p1LRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH/9k=)
Question 48.Write the mechanism of acid dehydration of ethanol to yield ethene
Answer:The mechanism of acid dehydration of ethanol to yield ethane involves three steps:
Step 1:- Protonation of ethanol to form ethyl oxonium ion.
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)
Step 2:- Formation of carbocation (rate determining step).
![](data:image/png;base64,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)
Step 3:-Elimination of a proton to form ethane
![](data:image/png;base64,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)
The acid consumed in step 1 is released in step 3. After the formation of ethane, it is removed to shift the equilibrium in a forward direction.
Question 49.How are the following conversions carried out?
Propene → Propane-2-ol.
Answer:The conversion of Propene to propane-2-ol takes place according to markovnikoff rule. The positive part of H2O that is H+ goes to the carbon which has more hydrogen and the negative part that is OH-goes to carbon that has less number of carbons.
![](data:image/png;base64,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)
Question 50.How are the following conversions carried out?
Benzyl chloride → Benzyl alcohol.
Answer:NaOH act as a base in the conversion of benzyl chloride to benzyl alcohol. On hydrolysis removal of NaCl takes place and OH is inserted in place of Cl.
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)
Question 51.How are the following conversions carried out?
Ethyl magnesium chloride → Propane-1-ol.
Answer:Ethyl magnesium chloride (Grignard reagent) attacks on the carbon of the formaldehyde.(The partial positive and negative charge is because of the electronegativity difference). After the formation of the addition product, hydrolysis takes place which further results in the formation of propane-1-ol and Mg(OH)Cl as the byproduct.
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)
Question 52.How are the following conversions carried out?
Methyl magnesium bromide → 2-Methylpropan-2-ol
Answer:Attack of methyl magnesium bromide (Grignard reagent) on carbonyl carbon results in the formation of adduct, which has partial charges due to electronegativity differences. The adduct on hydrolysis yields 2-methylpropan2-ol.
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)
Question 53.Name the reagents used in the following reactions:
Oxidation of a primary alcohol to carboxylic acid.
Answer:Acidified KMnO4 (potassium permanganate)
Potassium permanganate is a strong oxidant and is able to react with many functional groups. Here KMnO4 will readily react with primary carbon (where hydrogen is attached) and transforms that to acid.
Question 54.Name the reagents used in the following reactions:
Oxidation of a primary alcohol to an aldehyde.
Answer:PCC (Pyridinium Chlorochromate)
This is actually a milder version of chromic acid. This works as a sort of elimination reaction. The formation of aldehyde occurs because of the action chromium (a good leaving group) which will be replaced when the C-H bond is broken.
Question 55.Name the reagents used in the following reactions:
Bromination of phenol to 2,4,6-tribromophenol.
Answer:Bromine water
Bromine water is actually an aqueous form of bromine. Here in aqueous solution, phenol ionizes to form phenoxide ion due to the presence of negative charge, the oxygen of phenoxide ion donates electron on benzene ring to a large extent, as a result, the ring gets highly activated and hence tri-substituion occurs.
Question 56.Name the reagents used in the following reactions:
Benzyl alcohol to benzoic acid.
Answer:Acidified KMnO4 (potassium permanganate)
Potassium permanganate is a strong oxidant and oxidizes benzyl alcohol to benzoic acid. The compound is used due to its high oxidation power and the reaction proceeds due to the presence of hydrogen attached to the carbon group (Benzylic position)
Question 57.Name the reagents used in the following reactions:
Dehydration of propan-2-ol to propene.
Answer:Conc.Sulphuric acid or concentrated Phosphoric acid
Alcohols are amphoteric. So, the lone pair of oxygen atoms makes the -OH group weakly basic. Thus, in the presence of a strong acid, R—OH acts as a base and protonates into the very acidic alkyloxonium ion +OH2.This basic characteristic of alcohol necessarily helps in conversion to propene when dehydrated with a strong acid.
Question 58.Name the reagents used in the following reactions:
Butan-2-one to butan-2-ol.
Answer:LiAlH4 (lithium aluminum hydride) or NaBH4
Both compounds are best-reducing agents containing 4 Hydrogen atoms each. In reaction with a ketone, the double bond is reduced and hydrogen atoms are substituted to form alcohol.
Question 59.Give a reason for the higher boiling point of ethanol in comparison to methoxymethane.
Answer:Due to the presence of -OH group, ethanol undergoes intermolecular hydrogen bonding which results in the association of molecules.
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Therefore, extra energy is required to break those hydrogen bonds. Whereas methoxymethane does not undergo those hydrogen bonding which implies ethanol has a higher boiling point than that of methoxymethane.
Question 60.Give IUPAC names of the following ethers:
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCABGAMIDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2aiszVdbj06e3s442uL26JEUK+g6sfQD1plvq841KLTr6yaGaVC6yId0Zx2z60Aa1FZXiLWjoOmG+NuZkVgrAHBGTgVHrmuS6HpkV7JaeZudUdFb7pbgUAbNFMVmEQaUBGxlhngViw6/caiJZtJsftNtCxUyu+3zCOuz1oA3aKxV8V6YdEk1VnZY438t4yPnEmcbMeuaZJrt5ZwR3V9pbxwSuqr5bbmTccDcO3WgDdorHt9ckn8ST6N9l2mCIStLu4KngY96LPXJLrxDdaSbXYbZA7SbuCD0xQBsUUUUAFFFY2v63JpstnY2sYkvb+TZEG6KB1Y/SgDZorFL63Y3Nss0kV7DNIEkZY9hiz3x3FV9D1e9vNV1W2vLiER2c3lR4UKT7mgDoqK5/w1ql9qV5qkd1LE6WdyYIyi43Ad66CgAoorO1vWYNEshPKrSPI4jhiXrI56AUAaNFYcmratZCKW+02MQu4V2hlLGPPcjHSlsdburrxLfaTJaJGlmqt5okyW3DI4xQBt0ViaXrd1f69qOmyWiRJYlQZBJnduGRxj0rboAKKKKAOR1ZG0vx5ZazchvsUlu1uZAMiJyRjP1rcl1jTzOsakzso3kouQg9Sa0GVXUq6hlPUEdaiFqkUDR2yrASOCqjg+uKAOT8c6lb3nhK7jXekiyxqyFfmGWHpUPja0t7fw/BOt5dShriIqHkLAjI7V1GnaT9jjkW4mF0ZG3FnjAOautBC6hWiRlXoCOlAGfd3qXbXGmQrJvkhIEvG0blOKxvB19b6T4dXTtQb7Nc2BZJlcEE8/eHrmtqXRkl1GK7MuBE4dUCgcgY6+lXpbaCZ1eWFHZfullzigDzWXSL+fSrzWI7eTyH1VbxYMctEvBOP1run17S5rWORJPtAmwEjVSWY/StWoo7W3ikaSOFFdurBcE0AchFFDe/Ea+jM88RFkmPKYrznpmjSJbew8caypmlkCwJy5LEnPQGuwEEQfzBGof+9jmo5rUPG/klYZWGBKEBIoAbaXsOoxSeXvUqdjqeGU4rLbwlbsxb+1dWGTni8atHS9PbTrYxPP5xLbtxQKau0AYtt4YgtrmOddS1OQxtkLJdsyn6jvVbxNpl1JqOma1ZRGeXT5DvhHV0bg4966OigDLi1ae7lijttPnUM37x5htCDv8AjWJoOl+drutzahpMirNcb4ZJkGHX2rodM1JdSS4ZYynkTtEc98d/1q9QBy3g61uLO81lZNPmtIpbxpIN6gBkPTFa2o6IuoziZr++t8DG2Ccov5Vp0UAYP/CKx/8AQY1b/wACzVHxRo9xFZaXdWvn3n9l3QmdXbc7r0P1IrrKKAMgeI9PulVLMtdSuRiJUII9zkdqwrGK3vfiBrO6SZcxRBCmVDELg8+1dmAB0AoxQBxvh+aGz8VeIfLE0qloimVJL4XBwT6GuqsL6PULfz4lZRuKkMMHIOKfcwfaIWjEjRk4wyHBHNR2NiljGyoxYuxZj05Pt2oAtUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAGF4V/1Wo/9f0n9K3ao6bZW+nm4ihl3tLK0rAkZBNXN65xuGfTNADqKbvXONwz6Zp1ABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVgeNNVuNH8OSz2p2zSOsKP/cLHGa36p6rpltrGnTWF2pMUowcdQexFAGW/hiCTRhDBPNFdFARc+Yd5brknv8ASsy8Mlt8QbPEc1wfsRLRo+AWH8WDxWxDp2tJbLYyahEYVG0XCqRKR6EdKadCuR4ng1ZbhPLhhMPlkHJB759aAMu1d5/iOzSQzwAWe7y3fgn1wOK7GsCfSLmPxJJrhuFEYg8ry1Ukgev1qfRJZmuLqJ3kkiTaY3YEA5znr39aANiiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA//Z)
Answer:1-Ethoxy-2-methylpropane
The carbonyl group takes precedence over alkyl groups and halogen substituents, as well as double bonds, in the numbering of the parent chain. When there is a choice the parent chain is numbered to give the substituents the lowest number at the first point of difference.
Question 61.Give IUPAC names of the following ethers:
CH3OCH2CH2Cl
Answer:2-Chloro-1-methoxyethane
The carbonyl group takes precedence over alkyl groups and halogen substituents, as well as double bonds, in the numbering of the parent chain.
Question 62.Give IUPAC names of the following ethers:
O2N-C6H4-OCH3(p)
Answer:4-Nitroanisole
In cyclic ketones, the carbonyl group is assigned location position 1, and this number is not included in the name unless more than one carbonyl group are present. The rest of the ring is numbered to give substituents the lowest possible location numbers.
Question 63.Give IUPAC names of the following ethers:
CH3 CH2CH2OCH3
Answer:1-Methoxypropane
The carbonyl group takes precedence over alkyl groups and halogen substituents, as well as double bonds, in the numbering of the parent chain.
Question 64.Give IUPAC names of the following ethers:
![](data:image/jpeg;base64,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)
Answer:1-Ethoxy-4,4-dimethylcyclohexane
In cyclic ketones, the carbonyl group is assigned location position 1, and this number is not included in the name unless more than one carbonyl group is present. The rest of the ring is numbered to give substituents the lowest possible location numbers.
Question 65.Give IUPAC names of the following ethers:
![](data:image/jpeg;base64,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)
Answer:Ethoxy benzene.
In cyclic ketones, the carbonyl group is assigned location position 1, and this number is not included in the name unless more than one carbonyl group is present. The rest of the ring is numbered to give substituents the lowest possible location numbers.
Question 66.Write the names of reagents and equations for the preparation of the following ethers by Williamson’s synthesis:
1-Propoxypropane.
Answer:![](data:image/jpeg;base64,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)
During the reaction, an alkoxide ion is formed which is then added to an alkyl halide to form the ether via SN2 mechanism.
In the primary step, the nucleophile is formed (O- ) which will the approach to the alkyl halide and after the transition stage, the substitution takes place.
Question 67.Write the names of reagents and equations for the preparation of the following ethers by Williamson’s synthesis:
Ethoxybenzene
Answer:![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVsAAACECAAAAAAbu9d/AAAABGdBTUEAALGOfPtRkwAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABMaSURBVHja7Z37X+JKlsBjN6CCD9CWBOXhs1u0ffVjPjN397M994e5+8P+1zv7mLuz9/a90wK2BB+gEiBJQR50t5KqqaqEhwooNqGFpj4fFE2gTn1z6lSl6pwTBg2LXYVpeQQWLq7Oz/Eb47wwYI2uCNab8/NLoUIaCEk7JaOx+eeZcwNDoIeQbHSVrb6wffoqeoRQcZPjiUDZykCALZwbhXfvKbLjjV3+pxwqbsxL+K/cTrauV+fyq5U9gECAkzH137eErrKNz+5XxPjzGIRJZi4FUeHH3ACQhSluAxjH6/Magonn+2IFaySMBy/woWz4vK5XUVksiBDJTgfGXlwfe0jXZVrKwIZVhLQApyF9hQlqN7pMvxbAOpJYZRPz+0gPcKr5T2mVsBVWLqqNj8/vU1OAZI9bIjCWL7rIFrDOE/z1kMe1wEyQOaT/NeSrC9MA9WvRXE8V/EudZNXU/KHVFGFVvMYW+F0lVGWL+cNkV9nKLjeRAQvhxwbnLOglVxvltg/3qG3q12LEPCuANM/tToUnFOu/whJR0zpbaWwBWBgmxnHDAet5SKNbsqWdgQjhlIwsyrABjbDdlTKhi34B2aQUN9y/GrR53uTkeBWYPOGVqmwNrErC8oml0fIMw0pY0ca7yVZyml+neRyK8u95xM99wKYdqkZ8KdvHbCHvCcomW37GXWdLOqfJNvciBnPLhzW2IyG5qmidzpRa2tvQJDH0MOkMggp/hbS10RARqhSdFPuYLVKdTpWqjDs54VarNoGyNNnKnE/VXH6t2n3HT2GVbaczpZbzBD4QI989u5CGue0sghk/I8LzgpHoa73FOuPAHLHKLB2vOJJVtqtkimWyhaltUA45D2vzBKWhE3c2U2o5v9Ui0xhufpuvTqqPXsvljVlNDZ33M1s855mRqMoYmZA3ZsLK0jZlrZapEJ46vKa9kBxPcTcFQRf+aVwUO5sitWQL04EXiQqkhkGFVp0HW6D4VuhHpvVytC2YKoMygQ1A/5WnbcrXW6ZHyO0YUfNIWCa6/FpA1du3LrDFpvXg3S37gvmqfT2/JW3Ad2KmpS2JZlvMNjW0DJZK8Nob/BkEY/7OuizT7qA8CHdiHRa59SHQYZdlvj967Yrx+9r7lgrVaZcdsr1Wiru+HdCtLxuyva6aUlHq2njSli0snA+ixbXWwm0v7ceyhSh4FDS63PE3erPe1JatENzv9wlX0+5oroV/Y7arg7ZTZhZzLfwbs13p5/XEb96uIdsh2yHbIdsh2yHbIdsh2wexzYb6em/sUbPN/ykxkCu4j4Ft5e8v+3wD5/GyBXPMQN70Pgq2i6tgyNYetsbR0UDaW/kRrNWAcEgeQLSwR35XbdlqLoc6gGx1bqInzWrHVjx8+iQ5gGx55slhLybubdim2LFnz9j9Qbt9EJPcs2djfv4bshVj7FQoKyxGWP4xkfnqkmJHcbPCU377laYV2xQXiZwqCCk86x0g1aUak8bNSvdAaZgWIvj8vOWxnolEuMPBoCsmA6bGoJ4oDdNChDC+uNQ/nUgRGvUPAl1iDojGmM2yX2mY1iIQ//S4KUV4atSfGhBzQJr1q1hTGhsNA3Nbaasi4PuXgNVtlDQ2/v09plUHENKspaqtzdg6pjFNlPa0GhsE07Vuo6S5fh7TGgcQBEsptqY0i/YZBqZFv7FKQ7fp5zENK224sVkNjbHRMDAt+k1dilq3oVL0o9W9prRNlMYuw1BnC0X+tgjo2lQw05dW95bS3lIa0sJk9z3f6mxBeDSYbnpOfSqIra6f7y/3O5hi2SYag67ZWtxCrvuujXW20thcutVZdfN06vL317IjCfpudazByvE2uDbW2QpLh61Pq0mhepz9FStdDfpuoTThqbkY1axVW9muFtrlSKBSGLUY6v5h63HL1cwoTQ3D/ItExZ5tnga2+Nsb0oo0k2IDfDVbo2W8sZG1Zf8IC6yVA1xrQ2aG0T2ErXXvXFdIcg1h3eH/OtuGtCLNpBDhvdhWw9JMdbmmNHLOjDc25bkmVf7HrGwTW51mRmkr70PY5rfokkAuWlVIEOC08sa81pTt3TXczRYeVBPnmIl0QIPSHLy4MHGaHaTeTfBJoiRsxaE9bO9WiIewlUamUtdaQbLb1POx2MBWZ6tODWYiHbmmNHg6VMVsdpB6N6EnyaMPn4NAsSD2mi1YnfInoRnSR9Ni0Qws6oQVZ919tjDpCoLGc+ufsHLg0EM0Q0x9L5uepLsZEVuHs4cEXoHIVCjZDK+NbCGe7gcsAyC+ixcgmBiPQZ1koaHRY11hazSoG+DcNYD0XK32ifp0CCYWY7BxL5sQQDQnh7y0tAce0PUnGGayGd7usG010+Cf7ZNflezVEcvpum9kV4svkmwWJHqsK2xzz+tBsA3zSXquEXdXE+nUPytzIyQNjM9Tz2oyzqs+R5bEXX0QH2B19VmGFIJXtIGtPONr+g1axEsWAQo/Fr+4HJo+MZ7Wo64TK3qsK2wbY/wkZy1VCT23uDtC7A+58KBuHcJPQrKVvoimJJR9I29PIsETEQorNRc04zxz77LvZawyGdxvNCrdYQtazOJgmiVwoQatelSYCrE8pNFjXWELS3VVAyF3stEmwBTVW3zhNa2GHfJLJLMJT9JuFTd8SWKp+IoicD4N1EUovlq5d1l8wtRKpNGodMkmVBMq3CoZssICVQRq9QhOr66TkaT7Y9mpszram+eq9Ce+8Hq5jl2iUYEakQCm/DOqTvPCnLr8egNbPPbfuyR9VbIzK3yjUbFxLDOn56fMtFba4tUJWo8MpRMnqyYWs7bMwYIjlsE1k72YP+Hnz4ikgdEammL8tkjHsqNtoDnHsY3wPT2BwsPy4WgzJthnKzcWoG1ka9406BFOV5m5lOeppjueqjo3uiyUo6MFW+4dUnu/nlGDZyZ7sVK+FIoQi+H/YB6ieXeK66OmbVVhMejKCWIgrDVmjemkSB4TbEm5LbBtbOlNAzEXxXD4aC2slyP4FWDT+P7pdc4Otgidb26CupEyfxY3ZrHtLWWsQ5SgKYF1Qf64/5NAznxgPhyw1gysvWzrosKSYiglSJoKTSFIghs72CLx9iyqeidsHaqmbqoP6Frlq7LjQKWktBLYLrZ3FVvYNi1qc3SVrL3u098F2xal8GPW1oTQfcJWLMDuszWknK0Joe/Bltz7f2O2KR++77Nh3wHamhD6TrZibAbfVX5TtmKMnQzLfbmno+luR0v/A7LDzkO72a6KtXSPt8ma3pWwP9lqowtyK42xfDJke/ciF/ZbTtzrro26x9FffkuS03356U1zp4qaMyxCdqSebfT98PLoEjYVoeYlJh46g33mnxByHBY+Nydb0xh05Hd1X2UafJbSrC/ZbP6d8NdcG4/YseV0n/nVZFbG/OnmfbHmV5jyM0vARrYIZZp59BXiO96aCDe8HPujZMJT7C0HTOqxaWkMeb+SttMfrKkURnxmPVWsiuBjT5W+Q0s9s28ojRGve2w2BkHYyPa2FNazdNA1u99/5abSkGYpNdMQ4u3RGOa2FI3OqFAs2S7CN1DdWrNuOXPbyba5l7qtIvRMdW97MDdz5raRbRMvdfssUm9V96bSNPMnt5ntTfN01N/moJXS2D+AMC2ucd089efE607D0AONYe6QQkz26cSrtWGgwRu90BimnRTcSdLfKgiifw0D693P92SqzrSTIuSOeAfGHtS7ZCTi6clUvW1OlaOtWHFw7EFdaRJb8V40q/0zCLTBA9vDdg2f7zBkO2Q7LEO2Q7ZDtsPSmq0hQXh21uh+0atn+VSr6/7m5uN4vjiDirtS+aXpuWmVr3mWDw1o6YxWvjshe7Rm6xG67WJnzVCwnrCF8aB0w6kT8g9/djQNuiDPD77/RyTXdDfcSQDnk6qP0G0bOyv+5aA3Ws3oM+6b+SxhbOnieg+DUL5n36UBjiBy30wPsCAiMBkCXWiJNBaUiTEg+iustKm/8j+bvdFcphxm5njLRBF6+HdpZ0okDnA0rBq/8jtyEWti/j7aaD74/udnF/jLLgXcQc+JBuEvhucFZMZowzNTqQyBPFvZn5IWf768oJbkUqAX0qBNN846C3zILf6N2gN5htXB8oezi/qXVM2v6T0NgqP5cxoMQAYWfHWvLszxxVQeCkG+onKbAVoPtwmZ1Sk2KWKzmyV9Gf8WjP+OyEVssYiU5QCny2FRD3CqFriHNsoT4/GrRHANG4Y3H37Ko48bmzy+Olu8vsni17wMJfll9Ii0N//nAwOEmDfHs0sne/Maym3v/8eBkd+RSu9Ip/2ET+uk70qTC4BoRDE0ouozU8u75NOllxu4+lyUUDN+36LwZNf08Z4vSQMF5i/LXAjXThtW3CIhiMT8598cvqK1lza5h+eQYcxNhvCXVPACyQFO4YNS2e/RALZYgHWputNBQ76SQfN1J1vfyJvTHeZXYvPO5KuP/8af+lhdc3nV9Oi6nvSrn3YvxPhz3At2xKMXWcgv8aqbKR3N78Pcbv6XTSCHL4j/PizkC/H1Tny0ZDejgmgWVX75I9DdzElqW4BShazta2B7H2tmMeqiT+KW3Y7SGY3ahvHZmOJyKinaMHg4sg4KF4WRaU0On4nx7RySKzzz8MGAzm8zfsf/sRMq/vZgIuJRy6yH8oTpZUn3uOl7knPkPnlHSPBo5SgU5GFuJUszDOjkCk34dW15HxZfx2LBLNICGDcn6rirSKuKPrlc/jLhleAXMIfxkMrCYpmb+UKOd6K3QZ30tvzGXw0wGbzSwmJxRyDVSzDt4zQ8RDto5BtRcMSHzrCF0BZ3jn1unca5Ie3ZfEZd2D5ZxT0VD+ZSJH+0JV9FOPmr2KJ8dHzCi3sJ+JeEa1xDmClYFfGYtqyVPW4a5Cdbr3vYWwUhweWlVyQbKZHoRwksH9IwTJh/tTiLv/iQzZ/8KUcCSvCoU4z8pwEmcLMlaX6lLFM3YEkbC4LOQnYEXAf5hLywXZZJfSsSNmZm8KXGMYe1yDdh+QQiKfp+hwQOieKE24rF/PiSR7lQ0lBKqPSvAhKiCc4poZYBkfext2dnEOb+uvf/Hi+uS5VDT/evYgsSmP/FKEadh4rTUYrPZ+F7+roXW6z/J04zwJH4nSIpJALMlXgPw1IhFiQPb//hH5s/m0QwxuktAqNy+JecforyJlsQ+FuHLRFWTX8OEoQk0PokYFZ/jmCGBNnC1CsS6issYM7Z5d/exC2BNaJIxgFGi499JF+RP64gOZoIf11ecgbfN+jlrZ3CF0v5M+Gd072Ipi9uAJgK756srZzgP8ub9HV395CcT2IQzC6kaYAjCE/HjPxbWcbvid90Lqror3+r4Gsozc8l8xeGRQCfXCqu/dflwWa8QE8V9Yg/2Vk8uoC1wbx3UGnd5EvM6sm045TazfRsFFSFkjLPY/kLKDuealiRIPAyJeIo68PVghk/wJokZuY/FMSH39cwEN834BeqKX9JrEgl6zns+L2ikD+Jkw9+3V0PWJvb1YvbvBmeB9OBDdK1yXvyyu0I8Nh8gn06NDq2AwiB4lsJHwR6IHj8B9/b5A/mqfg429EoArA20HuHXFQqWvVZ1SMaGUpiNLfxLaAlFNIirrEdXY+EdaxIuh4gs2xIqlV1kndmM6JfrY12KEQTe9u9AhV8USDpSmabzAh18t58GbVUQRmOTUFCoHowtZ2VilKlelqG62wUocHwZCZLLmD1S2oB8laMpmqpDxXKlIAcIP+wdAtXC/B702UsE5kKy4+GbQdFUSj1+hz2xtClPHAUgS2iBG+HCSrNdiSvVauUlK+wCej7KQVbA9m+b7a9Xnkcro0P2Q7ZDkszth3t4zyOLZO+YdvRPg7YyA4mDXvYwvj9ExcbB28G8hGdXWcLzS0BJK2eWWvsdPldNqBc+8vaj6jeUuVf/lwh+WqH9O5gWyRbAhwPc+sf93xJgi+/Fb/6xxYokuyugpGnuzlxlI9mzZwzsiGPkRX+/J/jhf4KP+05W7olwMzp+mrhjA0oqReyyjw7+cO4oo36lZN3QAtwl3pgOq3tSprXKcHEC1l7yqjFHfHM6+uvcP9vwNavX4VGS4n5LOKXE4thvRwOlP4ekXW3O/EmDhE//95Ic2yyBAHrMZeIImFdDktXAW4Qn9TZRbalHzIIpdc/vloDSNp4P/+/BiyVQGhC1T3e2FoJIWV6vYhOGfaS7vGA0DFCnz+TlW74FUvy3wdb4wQgGFu4UE4qZBtjjSM+1bJrXMNs40v7EAlLMYj0EHMIYWxJBuRJBRiqsDKYj6HvKltsAS4/bUZU/qWAsqFC5uV7azFed4yn1mYk/M88WesMzqjl9VFFc01n1BmfBhY+kG2DYWnHVmOYWEUsFTfxvUP+TQ6db3vMxXhsVbXMtlDNs3K0LcCD16C8OhlORTi9vEq3DYalrd6+DO4VkblhQ1eVPxLXN5pYsEST0VV3W8kxFUIltZMly8fmov2wtGNrJG5OU+8KYrFYKwMYHdVltp9e7elDDPawhaI47No2sR0iGLIdsh2WhvJPDnhW1LDg/1IAAAAASUVORK5CYII=)
During the reaction, an alkoxide ion is formed which is then added to an alkyl halide to form the ether via SN2 mechanism.
Question 68.Write the names of reagents and equations for the preparation of the following ethers by Williamson’s synthesis:
2-Methoxy-2-methylpropane
Answer:![](data:image/png;base64,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)
During the reaction, an alkoxide ion is formed which is then added to an alkyl halide to form the ether via SN2 mechanism.
Question 69.Write the names of reagents and equations for the preparation of the following ethers by Williamson’s synthesis:
1-Methoxyethane
Answer:![](data:image/png;base64,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)
During the reaction, an alkoxide ion is formed which is then added to an alkyl halide to form the ether via SN2 mechanism.
Question 70.Illustrate with examples the limitations of Williamson synthesis for the preparation of certain types of ethers.
Answer:Williamson synthesis is basically a SN2 reaction of a primary alkyl halide with an alkoxide ion. The basic mechanism for this reaction is
![](data:image/png;base64,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)
Now consider this reaction,
![](data:image/png;base64,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)
This reaction proceeds as conventional Williamson synthesis. But if secondary or tertiary alkyl halides are taken in place of primary alkyl halides, then elimination would compete over substitution reaction, which will result in the formation of alkenes. The reason is alkoxides are better nucleophiles as well as strong bases. Therefore, they react with alkyl halides resulting in an elimination reaction.
![](data:image/png;base64,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)
Question 71.How is 1-propoxypropane synthesized from propan-1-ol? Write mechanism of this reaction.
Answer:According to the question we have to perform the following conversion: -
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)
The above conversion can be done easily by dehydrating 1- propanol with conc.H2SO4 at 413 K.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAlsAAABdCAYAAACSA6NFAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAADDaSURBVHhe7d0JuPXXfC9wY6vGg5ipt62pKC9tjSmJsVrTdc013etq772G1kXv9FREez1uUfRpSbmU0hpSEkNIRJCGEEnkFRJJJLwRCZGEE5EIgvv97K51ut+TfYb3nL33OWef33qe7/Pf+z+s4bum7/qt9V//axx44IFXKVcMFAPFQDFQDBQDxUAxMBkGrjEZb8vXYqAYKAaKgWKgGCgGigEMlNiqclAMFAPFQDFQDBQDxcAEGSixNUFyy+tioBgoBoqBYqAYKAZKbFUZKAaKgWKgGCgGioFiYIIMlNiaILnldTFQDBQDxUAxUAwUAyW2qgwUA8VAMVAMFAPFQDEwQQZKbE2Q3PK6GCgGioFioBgoBoqBEltVBoqBYqAYKAaKgWKgGJggAyW2JkhueV0MTIqBAw444Bfj9y8Fl2Zj4p8IJ+fU5+sGl+fc5aPCzj3XzPkbBL8Q/Ci4OPdeMXxv7pnL/2u3cz/I9e9PKh3lbzFQDBQD24GBElvbIZcrjbPIwL2TqKcGbwhObgm8TY4vDj4afHhxoiOiCKgHBH8Q3DY4LXhnzh8XQUV4EWzXz+Elwb7t+cNy7rVd0M0ikZWmYqAYKAYmzUCJrUkzXP4XA5Nh4Ffi7eOCQ4bE1o3y+7HB7lFiK+c8Q6DdNLgguEvwR8G5wVkRVc4TcTuCSwMWr18OHpBruyK4LppMUsrXYqAYKAZmm4ESW7Odv5W6CTMQEWLa7hbB1QmYLkhy/mr5f/OApeiHwXmsQzlvCu+GwVUDU3oXDYuYXL9Zu/7jHL+Va54d5Uwdmt4jirrz2znPjnLEFovVK4K/D54ePD6QBu7uwWOCIxqE8fvBk1s4JbaWILZOFwPFQDGwHAMltqp8FANrZCDC6Fp59JHBcwO/D8m5t0QgnZ/ftwteELAUnRW8Jjg+eHTwrGA+IKyOyDMH5ZkLcrx1/j8/eFDAj4Ny7qglBNfPc53lybG7UeeGU0fgEYFXi58/jd/vy+9Tg93tJlOLrF1vbmkwrcgCtjMgHMsVA8VAMVAMrIGBEltrIK0eKQYaA/vn+KjgsuA7wUMDoukDOT4h+NXgawHr1pNy/ts53jGwborQmQ8eHpybax/M0bTgXYOvt2eeneN3g2NHMC5M/j4/z4oDR7wRRcPWruFHrdH622BHnmHd+lLwXsKr3cTCxfI2/DzrFkucxfjlioFioBgoBtbAQImtNZBWjxQDjQFCaUfwvOCbwQubWLlVjgTQR4LXB6xZLwosXPeW4CkBS9cPAgvc+XNCu29Xjn8REF1/GFxvCbZZtbyReN+ANYqzAJ5gGrydyHn7sC9uz/GrOfWqnHtOjs8M7hZcI/8PyTVxYfmCYWvZz4bOLxGVOl0MFAPFQDGwHAMltqp8FANrZ2AujxIjp5nqi2h5Y36bprPQ/MbB+Tl/cc5bgE40desQYfMVAifXWMSs3QIWpO/k/HzOfy6/rZEyjTfK8cv6rNcFJ7Ybbp/jS4Pr+B8/1O99crR9wyVDnrC87QqIvP8QeJvxiwEBB8PtAvHlTcU9todYIk51uhgoBoqBYmAEAyW2qlgUA2tngBBRhwglC9nv2UQJgWRqrosre1p11y1H3fpkyq7vaWWRfb93n/y2mP244MIRURQmK9kxEVJfcD2i6hs5/HHw8/y2GJ7F6+zA24TWjRF5jw3ek2eOzzkWOOvKvMXIibe1Yhb8E1+caUnnLm5huHdnIE5nxh/TmeWKgWKgGCgGlmGgxFYVj2Jg7QywCN0yeHaEi7VVTwyIo3cFpgXvnvO2WrhHYCH6t4LfCUz1qXssRn4Dy5Nn7pBn+HPnwJqw84KTc474cu70tnjd89ZsdaEkFX5bc8W6xrrlv3VZLFhfDj4d/F5wk/j3sRxNQVrH9T0Px4njJ4L75fpcjsL4jeDIwDoyjoWOBY1AFLcSW42YOhQDxUAxsBQDJbaqbBQDa2fg0DxKlHgbkcAhVD4UsCa9M/Bm4Z8HRNbfBcSM9VDDO7KzNrFmWTz/1sCmpBavE0BdtInhrwf/K3h1wNJEqM0Hw9N7pjT5LYwzW7j9DUUWta8E7w5sauotSlOY9umy3ow7vfn3pzna7oGTpoMCi/gJPlYvz/G3Fs03kupQDBQDxcByDJTYqvJRDKyRgViYbAT6njxO4BBMnwxs/mkajxWJ9YdIsmbr8Lauy1uH1mP1vbCIMqKFZevzgf2v7HdF0Hykb8GQ36xInj2nRdfUoYX0Fr13JxxC7dQ8d3niYCrz8cHRwRes28o5b0GaurRZKZElzqxyV7GLfK6zdB0cEF7c8Tk/sGrl2sNyeEpAGBJ7pk57fIaiUT+LgWKgGCgGhhkosVXloRhYBwMRIqbnYA/X3u57/4jze2zjkPtYjrpjpWIZg8X+WXPlzcWBy3MsV7Dg2uaoxB9hZHqzb0j64fxmQfMcq9jbF/s/5C/r2GENi29jveNYtYYX/C/lXZ0vBoqBYqAYCAMltqoYFAOzycCdkiyWKIvubZLKArVeKxTLGkuYdsMeYn36cTYZrFQVA8VAMTAmBkpsjYnI8qYY2GQM2Ez1HUHfj+uM9cYvVjHTpYP1ZrGcsZAN78e1Xu/r+WKgGCgGZpaBElszm7WVsO3MQITR7qQfJuKsCZuIx+VpMVAMFAMzyECJrRnM1EpSMVAMFAPFQDFQDGweBkpsbZ68qJgUA8VAMVAMFAPFwAwyUGJrBjO1klQMFAOzx0DWyXkb1Ka1tgq5zGedpDLnb52Da+cOfVR8gYBc9+aorwncJrBdh608zprmVHD7WoHvfYq/rw/YsuSbtkmZZk4lHjjAhQ2Bba/y1cTBlilTcS894ABbxPgY/R0Cb/76JNdpLz/wQHGZigsHPgsmL+yZZ8sZbzp/PTwsfFN1khFJ+Pb8u23LB9vjWP95RsK3pcxUXOKgDnmJ6NcC61rtjWi7G/XDp9bk0/fbJ9V8rUO58dmzNefTlcRWI4LnKu9Pewa0yCHi8qUqSHtWxVahOPv5iPDUvquWOEjTXGAHbYXHgt5Lp1mpG1cKtLjIPBzYl2gqLhVaYZYHGhQVerABZir0T3JN3npD7Yr8v6Ldq+D9NP+nFsepEFGBFAOzxYB6q5OyrYfOYb4lzxcKdA46LXurLbi0RT5W/pvB/QOdqzZZZ39Urn15Gm1zwrlZwntAYP84bZINe+3zdrgXLabVNrftUB6YcAkN/ZR43Drnj8jxwknHo7W1vgLx4JZ+/aItWa6Xa97y/WHa4ImKz6RVv3jvwNcjbhLoH28XfCzXfH5rj/IzXJbG+Jtw8XUMexASW/Lh5gnfVy0unnQ+JBz1yJcxlAVx0e/JF32jQYAvZCgfNoGWP86rPz6HNj6xFc8IBBWBWFB5BcD57puCYOPFpcSTzPM5kt9qz9gHyOaOfYPEdnqiB0R51Z1itVmjT6rY22jU9+XGHpFWmO8Vj33Xbq7xd1zOnzitkUPC9D07hXlnYPNMO5h/IhXaG2le2VeQvLZvJKExVvHw07+HN3ZeysNioBhYNwMGwNplYmvwrcrmfOPyWoFOZMG1TkU7uF/gu5cfbfX90Tlqzwk2Hd3EXOKgMyX2dgb6AlYkYk/43pjVRvcNficZD5/E+u2A0PpUoNNk4bpbwLKDz0nHQ/+obyI43xYYCBPKOn6GgWMCg/OJuOQF0UDg6KP1zR8IWHFsEYMHeTPYj29SLnGQdv0Ny97hgfJHL+BBnPTXEzPONIMQS/B+LY02kSYwHxcopwYjNw0YK/pWOXjzrdl1vRQ0ahpRhVV5QeHrYksFYTHx/bYruSYyCAwFZ7DjdBzF/Au59t0IDZV9oq6Z0x+SQGSoCqRxEqcf59rRicPECrKENaua0ZswjRiYiBXmhwbzuc5kPdGRQwSVkQuhpSHRmCm4xBcB6JqC1EcTok1AyzMNb4mtiZbQ8rwYWBcD6qr2Waf9c+1q8007O6qTnMt5HYhnTkrb46sD2imDLW37xDq1oVQa3GmLtP/H2ng34fsagrZY+zhRS85QPIhOQsMAUzy+n3gQXHjT4RM+E3Npl7uFcZ8E8oVYsE4SWM7P5+BbqCx/zk2yj9L2E7mEnS9DfDkcsIiCvJho39TIpSMYRAiZTycO+mZ9pcE+wTvp8qDvwwGN8JmEP8iHxIG4wgNuDFzon0tzHid4Y1HWR67ZjRJbBJXABEAgCMA55jaqz+89XBtBUaqExneSgDe1BDyp+XOd3INMnb0pqyv5sYYU8EMFMY/6w6aYkTgwT+ccM7k0+A4cgq/R4ikOCv644iBzxEHjJYOodI3bwTl3XsJkfiS+jKyulv8EoPiIw7KOXfP1AfW4jJOOy1J5L0nFlZ8alIF4yjnftFOhjWTEw4iYlUuhulXOyxMjZUp/oiPcldJa14uBcTLQ2gMdG0FxUeqitmurOx2Rxp9Y0ll0gaX+Glgt7qjUbe2yNrwPgH1FwHTNgmuDRJYFo/dxOXFjydImGnAeFVzG87Y259BFcZAmA8IbBeNom7WzXeARMMTWXMCaMrBgJR6s+zBw4UGHigft45JO5/i04IWBNnoZJz++lHbYJ7C09zsDgmJXfybXzk47TACyLF07v3HlPsclnY6PWUocllEAeJRWQnt3jqZz5THrkX4AB677YsTANaOJtUz6URad9TpxmA8Iff0NoUUD7AoG5TVxYBiBHgdlgChTduTjOByOhSn7pE9c5MvAJQ6sitKvXokX7SBs7Yd+0wBnD8vx3kZqlNiSjwLTUIkYMeE+hZWZb5TyVJAUUvcORk/NqdSI7SMwIgDGkYn8UHlV6FMDBUnZ3x2YLkPgd0KeD++Kl3uJHKZkaRHn9Y5mxGEwUgpYAGXiYOQS9GlLv8WJeu9WJqNN4hWvI+Mgl6nCURkkbc25TWHeFfxLe0T6NHTHD913Yn4TYeao5wMVWb54XqFSsQaclSsGZoQBA69nBkTWx9MOGEVPZSnBhPlT3wkuMK2hPda+aUcWixSdg3aui7SloqYtMCh95JjiLh64fm5gPUxv55azWmiHXhQQh55fr4WDH18MdOK7A211j8dS7b61TC9v9y0ZB40mrLLnfU1u1akLU17Is8UWRd6Jn6N+9E8C7TU3kgeRc/MKpii36Qte2Tjwn5Bcrjzov54eGOMrF+PIB33LqwN9lGjLB1Ffym/987MD1j40rycOvU58Jv68LmBVFb7zo8pBz3d5pOwS6j3P1hOPJftynsr8uQD5IqfvXyrh7qVCVfpvmxe1yC1gLRlYTNpcKVXNytKtOusRO4SgUYIRHbFlZERwGcERNgOXOAwUfItDV7VGUCxN4rseR7wpSKcnfcyiGgwF1Nx3V+0yy/8eh7n86KITD+uJg3xReH+QERHRyT/CiXl8IcyMni7LdfEQP8/IL6MHkL/SMY7R5Hq4rGeLgXEyoKw/PNC5mMraL3V0PkeGgC8H3n7Sfmwlp46CeOs0iAntjAGWweQ1k0btsJE4q446bxCorTNi1y5oi81AzAVfCwfaLR3Lce3+cfFB5Jqa0r4ZbMuPQRuT8MVnZ6Azs7RiPsdLgiMDaRqXY7XqFk39gHDEY9A2t6kjFiXcfTXYHby/x3OpSPSGcpU9b7ee4JjwYz2TP8Iy66At1mcQp4P+s/HwpeVIWGXYvMCxPpJTbvQLNwy0+fNOhgezMfpGxhTiTFnQh47DKCIIa7/xr79XbukAffVAKyZ8g/+7tjDlAy6II8+Ny7KFe+WQcFLmha//0x6IA0sa6xVLnzDFV97RFuKDo0Ff3WanvGwiH+cD9WjFKdjlDCcKv8oiA4gsCRdR03EyRoXx+rEMFJCEzAXXJ7RapNwjYxVm9ylIGjqZ6J69KDN83MNpRFWkbjUTNwVEmAtm4MQVgUTIfIBIFZBwlIbFI4wrBbLCCf4qvAooJ3xhzHW/E760quDCIjzFeXe737Vl47CCApIvblGAOYVBwZB+ccB3d9KLIwVeXuBNJRR3z6yXi6Ggxv+zFXCN0rimgMcfyfJxMzCgTVHGbxCoHxpyo/SHtfMGRwYmu9oSCW0cUUKImG7czPVAXddma2O+1aaGNP7alW650YGwmqsnuwNW7f0DYtOAVB3Ch3QP2g3LMHJ4V8NY8zBh6pR0oHdpcdAmsVyw4LC+GxwPZiFyeO1YA9/TM/0YISoe1msRozpYnfxnxSNx+HyOsCr33lXdtXCTciW9+sP7RGQRQcrprQP9kThckoGx/kkfuSr3nFXdtXCTNO8KGDz2DweEhPJixkM+fKNN8SoLE3EJU1lQPgn+S9oAiPHh9gHLF+EiLoNyMW6X8PSNJwUGYvvmfw/iofmhHhC52g394jmmmnOPPht6d0yMMVJIhzp1ce7xNuuyxqNRYqtbSAkHxAhcIAqByIisAnK74FsJRMQVHAWExej2OfeVloL750jFmkozYqGYTx6KdE/oWo7dDNhHLgSDwoOAHYkDQTEXIBUJfarvE/lNNY/DksMPAmewtUTCJF6EP1Du+U/QqMx4UXhUZIr5I4HGcck4iDBQvKtwXhn+WSowMbUroMLvlP99RMPaJa/li3vko99ARMNm7mRQQCwyrUuL3+uxiq6C0rplizKgXBAjpvS76yN0jagyZPDziEDd1c4ZMH0w+Gjq7HkrNZobzIs4L56K6oMog975wGhdJ0BwEpemVO/dONEOsGoQYaxek3ZEFAuBNvCRgbZH3AhE7bX4TsNp404PWAEfHeCsW/vEY2E2ZBKRadvsEHysrDr2ZwTyEhf62I8Hq2zu1xxD/kvrfQICi+AlyvX5lvwMD87XHMgKDxL4dIWlNI8LaIe5QFkUt264mFT4ONfvSTt9wtLIEcEfDZRV5QIv3VplAMdgJK6c//TF7navPt//fn1k3EeJLQKgCwF7aimURk8asT5t5RRSVNpbGWHlOhF1h+BBATEmQho2JMpEe3aJTBdHIyO0jpMqL+FH3DwpuF9gxED4KMgXN1OfAjepQk1QSfvvByxqOCIOcGpUg0+ZLWNW5ahUWKXDLw4UoAcERpBEFJOpQn5EcPOA9Y9A+1EEWedilUsQVhmT8d/WxZZGWyey2cXh+BkoH1fDgHZKHdOpjZqCcE7dHHYaXuWJSPGyjben12N1X00813KPOOoMDNjmhzw4Or/VX22r+qzdk37tjo7tk4F2uPOh4zi5tcdriceqn9HmtkHoB/IQKyOHWyJs97QsiS0euDg0YM0RB9A3sWBMvD1pgktzrk/Vhgl/kEe5RgxO1BlEJC/wfnign+qDfULTnmsGKRN1LR+InUOGOMADY46BzkTrXfPfG5Cs2yx9XQNpM4he+cAwxAI8mHZv+fXhHGkMVlhlWnwZnugLwmzF/nOU2FLojPT61GAn36jANSMTc56uq9C3ScDMj9/LUWQ1ZJQh0nTwn8+1iY+giJiEv7sRRuSJg8ZFxtrjqk839vSM/ZgwfpA4aAyZRCllcdD4qeSnNnP92MPtHrJu5fd3I6B25TjXIM96I82yhhtx6yJLPhHKfSpyYvFbp8fSoPCbeycWJ944rjO+9fjGMaAeaCw1oEs5gkWDSaB0y7xOcBwW74mkvA0W1dM96mrOnyLANkVilG2QZZqDqLpqrrMYwIa4hI9jnduGusRDm2eqasNc2mjibhoWpJFpbFbbvRzDj5cuWiE+GgBsmEscWBlhlDPoWnC5V7twQj/R6hmjhXrW13mtmJZRYksDZUpQ5Rxe9EUNc657zuhAgO6h6jRwMpHYcF0n7pwKPxVHmYcICpQlqzeag2m+qUTgXwMhLN8W9KkLPPxo0kJrUfqIXqKE8ubkw6Wp6Jc3IUaEdrEif4wyVlzgN0UORwXFSqihtLZB/Cc6AtrgtFbw62fAFIUlBN1pA4zc1QVCy1ICDb52zghXgwo/mfToev1JW9IHAvNuwVygQ4OqJxMkvLzelgyYZbHOjKV2vtWzFfvPK4mtbmZbTGEXCxEzzJ/WBDFDen7BwtDMkBM3RS6XvYkD8TA1gTeCJ6RPdP5/peLtszy5Z+RUZa7tkT/t8xAbxtdKaenX24iMVRXKFQPLMpB2SrtkMMixJLDqsuBaw8RCynrPIr+hdXXM2UgssuQbjKgnBGZZgMdMcnm37RlgCTfTx8iknuk/l7OiDwgbZdlaiUkWI6Mlo0NmWaPCFVXdSp7W9WKgGCgGxsjAhfGLlXuwPinYFViXsscUwRjD23CvkjadgCULm8ZF9LK2WQSuj7g4cbwi5yyvsJThgjY4nlh8E5b+qr+Fac3sYBCa84Q4UerbjDPffyW91lf35ReD7xXn3FzODV4SaFNlE8uH7nHCtJ4QBi+n4D7nlAV5JC+WXWQ+8QiuIoAWx6WmIJf0YS1iS2E9pvnIJG8/rQ19MyyZRWECEXgF61zOSRv8eFrx2yzxWEV5qVuKgVlnwAspLwpscWBQ6AWdme9UN2GmWjvmxSkWAAuPWdrsT+TtyE8Fkxa/+gUvDAnTGr1u8d+Z3wSIN8O3Q7nwBu7tAssxdrV82JGjaecjA8aTaTgi11rv+RYP3Fv7ZC2xF7j6ovRpxGWqYey12GrTjCuazKaain9dP3argCr2RiBzuoWiMlXB0uBOw2lYVGqjafEwZbcj8EaitwQHbzOUKwaKgckykHaKZQvKbSwDrBjaZtO1fR3rXH57icj2E5N2rFf6B8tehtfu+s+qs+JbZJOO4JT8ZzmSZn1hTzNe5IP1i9NyOO9LkPrbsfpNQnBDX16YNAF7LbYmHaE1+q/QGD3NB7ubH5S8tWVEzzTFlniYWv1aiwcl/5sBs2OJrTVmcD1WDBQDW5KBPo1nMbHPp3mT8o6BdnEa/Y/ZDuJCh963PjATw5rCaLBp3z4dc25LJ6FjzbWvvBiIyAf95DTyoSdHPOYCIvz8xEOfqM/0Vl8XX2NO+ubwbpokTzLF3roz7+stgZu2gnSL/AZ7YEzLiQfhh1fxYLJm6RKP/mbgtOJS4RQDxUAxsNEMmDbUHrLu9/2l7pTfOv5pCB1iy1QVy85cYDpTnMTHSxLbxUmzvlBfZOZF2lm1rOOaphMP/TTrlnjY10o8iK+ZdrMitlQm8+8yUGUyeuqvZk5TLYuHwqtAi4f557sGhOA0GpaZLqyVuGKgGNiSDHTBw5IEOtxpr/MdjoPwtdXbbVuMzoH0ywccTDsfFGBhCns4HjOfF7MitmQeUcVEyjxt7RazdV8jMK0WanE8FCjxKKvWtHKgwikGioHNxIApPGtX7T9o/0YWFW10n9YzON3R2m/fxbOAe5zOIBesGTP4tUhfx26JiXhdPTMQvrDR15X5RuIsLpjv2xTsTlrtw4gLu58zUgwEV3tjkcFCntgWZRJrHsWDRUt+eEvYZuMsW6YS+8fBd+QnIXbWtN6SHGeBW8qvWRFbhBalrgBZo6VCA1P1QDG3txOZKplSvXLKpD1uJx4qsHhYs8VEKh4D0dd2nu1xmp/RSj1uTsu/YqAY2LoM9D5Gx32mDrx96qS/4m96j9hx3zVz7atj3vuM0NL+Cu/c+D14Zb8tNdEfuGZAbM3QYAYi1wgunf0sOfzqC+UDjn08Wd90Z2luCcUHIUyAXSvXr5b7xv12IL6JO/6Kx6UJx5uQO4JuMLGOTJwIYWVm0+8DuZqCMitii1pWmbxGbOSiQJmTN1rp5klq3eul1lR9LZlINY97A1bxIOL6CGo+v71lIUxOpTatKE6nJA72FdkIM+5qykbdUwwUA8XAehnQvvXpw97WETLaXu2ga/YGsx/XzsA2HePeaLbHYVhACb/POLCmsbJYNK99tgmueMySWykfpNU9tsfAE8tfF0Xj5IHVcHF56P+VB/liY159prV9LF8ltsaZA+v0i2iEwc7pETA+JmvNlHN9zRZFTQgpTLaEUNEIs3G6Hg8FhuVqcTxcJ8QsELxncEIw8Q+QjjOB5VcxUAwUA3vBgPbtuECb2L/+YPbhQ4EPD7N0GRjbqkfbOL8Xfq/mVp37GYE3xIffBj82//UJRJUXmfr3dE13bratjVaTzpXusY75c4E+sBsZ7IJOyOCGw73+ksghQInOcTv9r/CF28XvqflNVF3ULG4MFNY9i/O4p5XHnZ5V+zcrli2FRAW2j0q3ZNnuwdx0H6HINBnd91aZRNpVZvFQebtplpXNWgXhu84CZ15cRZ9EHFad+XVjMVAMFAOTZCCdp3Z4j613cq4v8zCdR2Q9MDCVaIPRsW7T05ZqnBN/YcHl/GCgnfAtKyG0HhLo8AnDTb+L+d7mWdJLUHVRNXg853bnAN2xJtls1stlxwRjf1szYRLfexgYcu6snAP5YR3ZgwP58sFg3FbOvaVubPfPSmdPRBkVEVp9LdYpLQO7MqaiTePdr533wexxO9OY5p+ZX3uF3ZXfzKKEoGlGBdlIzshqj8I/7siUf1uPgbauz1cZFkbXOUe4q6uDryNIlfUUOZh6cc2HzofvH6wRXHSuW3m38oeWt16GVoxXYsAehCwp1rgO1gq1tnKl58Z13Zqx/QJH7fdcMB/M4iL5lTizSP1egX5JX2XpzdT2hmzrqu+fMAlwVjeGkb7ebqW4b/rrMyG2Wqeyh+m3LYAfXgSvQj+8VWim4rFvxbBSPFKYKPZ9hwrzzL/uuulrwCaKYMoH8/mzAubzNwxFTbm5R/CmgNWUYw14TivPH8+z70/58xz33EDZP8ifXLttK3fOHdaubaKUV1S2MQPWa7Eo9SmjaS9MN7V5fCBcA3YzIdu1XWbJOqrxwKI07jXNKxXzwVrmwOwQowVDycysaZ4JsbVSDrbr0mqemGI2tcdMObX54HR4RgpGbaxwrGpGTs7N4vqAVWZJ3dYZaBatp+X/SwKCaCC2ct6C3RcEXvb4h8BbRL+T4zMCaw81iI8MdBpvaf49ppXtgdhq160R1JCOfZBRuVgMrJWBDBB0rhvmvA2XwD+7YRHYRAGPmFacauzalO9JUw10ioFtJ7GlUnvtt2/mNlUzsYKUTvLIhN+3h6Dipz2Km2LRqqBWy0DKBVP53QNWTwJ8eBBw3/xnWt89VF7uk99eU39xQLy/NnhE0MUWATbwI37fJQd+EPjWQExiy5PVJrXuKwaKgWJgWzKwbcRW2+Zh2mbRPQrVrOwXsi1rymQTbZ3Es4KPByyuBFd3Rnre1mEV7fX1E/n9hZSnTzdBxdRufUN3RLy3vEwfEmTWwxyc+6dmyZ0sXeV7MVAMFANbi4FtI7a2VrZUbLcLAxFEO5JWlirTgG8M/J/r6Y9AOiH3eEPKGq1Bfc25E5vIMrX41GCfgFDrzssZph+fHNwyeHOeMX1erhgoBoqBYmADGCixtQGkV5DFwBADXtowTchatSMgoH6x7T1kHyJWKuJp1Forb7X+buCtocGr082ZKvQKN4uX6fPay62KXDFQDBQDG8hAia0NJL+CLgbCgO+CEVx3DP6g/beu7xXBC4PltgfxJtcrg/8WEGz/1BhVr73dZW8h/tsZe1iMFfHFQDFQDBQDU2SgxNYUya6gioERDHwm564T+KKBtVosW9zuoL9A0a1ag5c6YvVizZqL1evdOR6Z/8/M0duG3Vn3ZUH8OwJTlI/LPfbX+mTlQDFQDBQDxcD0GSixNX3OK8RiYIGBCKBDIoQOzYkuqGz74E3Vl+Za32OGELOBaXc2gtw3z7Fe2ReIJcwi+u6INx9bPyr3+ETHW4Mn57fPlny7vWJduVAMFAPFQDEwJQZKbE2J6AqmGFiKgbYrfN8Z3kJ5O8gPb+bHouVN2v6dz4/lNwvY6wJ12KaMrFisXkQbi9jAKmYfoZw7OD8fFjyuCS97C5UrBoqBYqAYmBIDJbamRHQFUwyskgFTg4t3sD4i56zPGnznMwLq+LZJLmFmytA35Xz+qbu358fwNieetyM0C9lU95dbZZrrtmKgGCgGZpqBElsznb2VuK3GQITUexfHOee8qQgLLudMD8IerlnJ3rXoXiKNNaxcMVAMFAPFwAYwUGJrA0ivIIuBYqAYKAaKgWJg+zBQYmv75HWltBgoBoqBYqAYKAY2gIESWxtAegVZDBQDxUAxUAwUA9uHgRJb2yevK6XFQDFQDBQDxUAxsAEMlNjaANIryGKgGCgGioFioBjYPgyU2No+eV0pLQaKgWKgGCgGioENYKDE1gaQXkEWA8VAMVAMFAPFwPZhoMTW9snrSmkxUAwUA8VAMVAMbAADJbY2gPQKshgoBoqBYqAYKAa2DwMltrZPXldKi4FioBjYdgzk01b7JNFX5OsK86tJfPu+6E1y7/WC/omri/J7vj7ivhoG655RDJTYqnJRDBQDxUAxMJMMRDhdOwn778FpwVtWmUgC64XBA5vY8g1Sn7vyGawzV+lH3VYM7MHAlhBbqTB3TawfGdwguHrgo7yfCs7KSONnWylPk5adie8dgsMS90tXG/c8d+vc+/Dg2Dz3ldU+V/cVA8VAMbAdGUibyTr174P/GLx1Lzi4Zu7dP7hNQGT52PvvBd8ISmztBZF1678xsCXEVqK7b3BgcE7w4+Di4IbB3wSXbYUMbabpmyeu/yW4Y/AvwarFVu79teB/BC8LSmxthUyvOBYDxcBGMnDdBH7v4PoB69RqnQH9FcEhGdg+L233zfL7SO12fl8nRyLsqgER9t2GHTmyop2fZ85u7f0vt3PCZS37Zq6ZjrxKs7j9art+QY67W+Rum+OPc995uUc8+KG/+2kgHufk2iAtuS581z3/8+CW7T7x8MzZLZ49HuLMOEE06j9vEeg/vxY/L4t/N25hSLt0fq/dKzh+3zQgRMVFur8Z/FJwq+BqwbWCCz3TjSDNSOD6j4Izc/4HPNuObquILQVDIf3fLYMJFlaet7fCshXyTkF/RPDvWhpUjr1xCrOCrQKWKwaKgWKgGFiegW/n8mHBfgGRsDeOKCE6OG2v/wTMbwT/JyBECJITguODPwqImiMjMF6d4/eDlwS3CwgQguPgXPundu0BOf5xYMbCwNsz3wqeGvw0970tRwLnicFRAVH0h4Gp0GMC7i7BCwL3EpYvDr4eEGxmf14VEEX/MxAPfSihJA73CR4VnBu8JiAmf7eFcVaOvxIY1P9VIF6PDlgJrX/DxSnBXwQ7gj8LcEOMfb49c2YTqXjxrLD/KueOiOD6SX5vO7dVxBahQtG/Rw4lw5h0Ffrr5/eDc7x9oGIoBB8O7hQ4f37wj3nujNxnhPOwYD5Q8JmD/zlQiB8SmJ8n6hSEU4P3BTcKnhAQRlT/yZ6JfwrWWpxCaxSyZGFLPOWJiqhgS/f7E97Hc5Q+o4LeAKwl/HqmGCgGioFtwQALUNrTz7Y2d2/6Om0s69FD8/ybcrRQnngirIij+wYfCD4TmKokiMxSEBpEjT7jkGBnwHrkOeHrt4gUfYBnLg8+1/x8eo4HBacH+wWEjMG1fuo7Aaff2C9xIpD0W/oJFjPC7+4BAeX+LwWW3hA54nnPQBoOD/RxjwmIs+MCfdwT4ycrmLTpJ61v+3Lw64G0vCEg3j4aiBPLnj7TDI30/1ZwaCCeO4OnNN4en987AnEQvqVAlwRHB9vO7U0B3EhyFMp9koHPyJFgIa4UBlYehZTw+nTArOocsXWPQIVR4f4ux3sFRhqfCqz9UkAUUore9J6Co+AphIQXVa8gGS2oIEykO5t/70tFZhZdtWNWTTyIJgVN2EtZqFx7UvCg5vk18pzRCiG5pdanrZqcurEYKAaKgckwYNkJa46Bq4E6cUJ86APOS7tMmCx2Btd92u6385uwITR2BWZUzgvenWc/EP+en9+EhyPh9MqAqPhEYFBOGL0uYG16c8AaxeKmP7IsRP9zQPDY4J3x833xk1XpFQHh9PqcO7lNGb43/1nDxIPFithigNAXihfB9I/BiQGrlj5EnzMfnBR//jL+mLo8uIX7shwZJf5vcOdgMKUYvCPAy2sDBoo35FkWO0KQtY2QEx4BpU9iCSMUGSleHzw0OLQd9cniZJ3ynzb/S2yFiM3qjBpYow4MVB4K2ohD4WDKJYZeFhhFMJnuDv5rQO1T118IFAqWIWZlQsr1JwefDD4YqCgEFTUvHCZhFc6Ihtn1jOB5gcWWniH6Bq7NzzNTD+bElzKTOp97VcBBxW/PEryElwpu5GKasa/PMsIST1YuYrKsWp24OhYDxUAxsDID2tqF9ja/CQSDboKBxYUAWOy0ySw4BNPLA/0AaxSBQzxoh3v7714w82Ldkz7GgN05bfoFOX9hW3+lndfH8EN/ca5Be66x9nimD8D1Ofo4Ikq4V2n37c5PBgDGgesHrGin55ppR34yLnhp7Pv5z0Chb+x+ijunj5G2i3Pf5blPOjwrXnjSp1pbdXGuMSgM4toEIGMHy5e+UTzc6zn3nZ1nzm9WN4JMf4sDVkD3WkfGqoafbem2imVLhs8HRNGFCkPwqUAlMJ9+RjL6tGS0Aqogfi7/j85/zxhxOOde1z/ZphWJsH0DhZGfRhoKhhHIPu1+hcJc89F55ovxz5orEJ9hp+CrwNT7sbnvr1myFt3T//a1Wl04EVKgUv1loGCqXKYxCTkCjyWPybosW0uQWqeLgWKgGBjBwLDQcpkI6VYqy0JGOX2KfoHli+BZcGmPXeP0J5w+1DkijmM50073dp5QEYe5dp9233Xn9Buc/mR45kLY1j/pTwim7ubzo1uXPKPf6iKKf+Jx3RZeF4W9z+jx7UYB4ofr/vc4D9ISP/RHhBRxRCT9p8DMz4eC/QKCqgs5ae39GX4ZRDqHLGXvCghI54/9t+Rsr19bRWwpGEyvr0rh/2bPohQIwkQa+pSeguN/L2CLxYkCpzBwCmdX//vnN9On55l5FVR+KmwKEgXPmXZkZVvsr0InLqxvCuRyrlfWXhlVUs85ryIMV1T+9Pt6nFfwvi4XA8VAMVAMNAa089pY1hyDWO33/1sFO/oCImOx00bzrw+4iR+D/6elP7pfjqw+BAVrlbabBc1siAHzOYH7zW44Pj7PuE5UmblgGbP8hXHA+i992f6sVIm3qTrC55+DRwUMAowPRAzHqiW+1oIRSjcLjgn0Y3NBF1fi9dnAm5UG8mZRTP9ZqqIPu3Fgxmc+0Jf1KT/TqfrPQwNTjKYXcUpcEo2OXOeN+JIG/rOe6Tsdz2/3bbvDVhFbXYgo6ItdN+M6z0QqM2+egqQAm0acb1AwFIR75prKMhcowASVwkVQ/XWwX/AnQS+cfZqP//334tGSymPeXQW8dBmrFj8IM/70tKg85u0VTpVEpbl64nj/ds4zhCbnmS7W2qk6FAPFQDFQDCzBgMGrPmF+LxjqsyAEwmJHrBENrDScGQfi6D8HloD4b82TZ7XzZkqeEhBCzluuop/S7lsiYn3X8QEBqB95ZkCkvTDYETAEiL/pQeuPj2r3EEKmQbvY4qepSOu4XPtiYPmL+IoLvzmWsL8PCK0XNb//tt2vzyGchMkPy2+sCdMvHRc8IXhuoD8Sp+6n/92y5VwP7235/eLgzwL9K0EpnaPWybXoze5hq4gtIoP4IYyGHdHT58Cdnw8UMIVeprpu3t2CQYXaaMAogwpXOK378oyKY0rRb44w8yx+/O7mUs/1a+3WwWhJ5eyCaOH8Ej+6HwPRlGeF2cM1bfjh/J8LXh9oKL4aHBqoSETiVsmzlXio68VAMVAMTJoBYuSVwWDt0yqdGY9XB13IDD9GTBEsLEHa74vSZptaY3XSbp8SmHokWvRZhMXbA33Ip62F8lyeMZUpHJYkVq4TAu09a9Rlue+k3GNtsanCBWsQy1zO88Kz1kn1WRb9IJFzcMCaZWmN7RcYAF7V/Wjru1icDgpYrSyTsbTmx80IIW3vDvSP1oPxQ1/1D0GfUhUfVjX9Kv8tzxFP7v0Bji7Ks9ajEZgsZ+L5jWBv8qF5ORuHrdJxnxS6Fdz5RbQrcDKXIFHwLfg7ND+NIh4UnBfYquHcnCeSqG+FgoWLKdUogdDqhct5fhFspwVE3nuDPsIxAuGHirVWZ2TDlGvEMcpZfE9YSYNC/sHE/8TE/475bZRhoX65YqAYKAaKgRUY0Cfklo/tDVF5htDQN1zJ5Zo1SLDgco6lS5+x4NJe61sJqVNyXf+yh8s5AkV7vtgRKgOXe/Qz+oOBa2KIdUn/QLgNL2eZyzmDfhuxLgz8CZ6c2yP97Rx/F/xuQbBm6d+8bU+E9XgIh/CDUc4MUb+XRW3BxR/9HWx7t1XE1uHJKYXfFNuwI1qMWvriPwX0ghTKv8k5li3n3cMRL0QTixGFbR584F/uPywHFjDiRkVj1VJJHan3Hi41717X1uqIQ+bfxWkZ+NdGGMLpFaELO+sCDGm6+Xqt4ddzxUAxUAwUA5NlQN/D+rUgWsYQ3A3ix2MClqVDF/nHYnR2sJ5lJvzdHfSZnDFEubzoDGwJsUWAjBIZOT+8eH0hV3Pe/HBf1N7P97cwfE5hj7n4NpIhska5hfNtRLCu0rMaP1p8+lsmg/CYf3NYyhq2rjjVw8VAMVAMFANjZcAg+RVBX9c0Ds/1W28MzM4stjIZwFtXNb+OgBgCTGOOmj5dh7f1KAa2hNgaU1ZZnMfKtZSoGlMw5U0xUAwUA8XAdmagDZgtVRmbi58G22Z5ruSsrcpJWLOLH5ao1DKVNTO4/IPbSWwppL7LtDDlOCFOy9tioBgoBoqBYqAYKAYWGNg2YmvRYsIqAsVAMVAMFAPFQDFQDEyFgW0jtqbCZgVSDBQDxUAxUAwUA8XAIgZKbFWRKAaKgWKgGCgGioFiYIIM/H88HrnqOQIoUgAAAABJRU5ErkJggg==)
The mechanism of the above reaction is as follows : -
The mechanism is given below: -
In the first step, the alcohol gets protonated by the acid present to give a protonated alcohol.
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8dZcf+RqAmEBB5Z/3JkRJ+BEmdRZvP5hPUNeoUZjnMcL0k2XbV1tafbzl37jP9FywYtdunW2mWzJnolwxKR2QEjIARMAJGoGwIQLYhCJBliAC27jj8EQg0Eq85QqBZ94I/hJ7rtnjY1lKknHg6srdPx3++wj+Lh56BvC+rI4MMCM1ykim6j9kQi+qbdX5dCMtCXAYoEH1IzdoMHsJMwRq6ZmbgnVAW4max7izdZ/9wOyNQqwiwnoYB8b8lDJIh+mjqt5QwaJ8iGaABAdr9Q/ssXtxn048+On+bffZp24q2VAU30S8Vko7HCBgBI2AEjED5EPhIUbNT2BAJJjrY5O8nwf4dcrCLBML9moTBAOYwUYNPrjiPA4JmnW8rUs0/RQ6XHKXzj3VcRQLJzrS/59n0LjvxfC35Y06E5v4uxXG3juy685rOLw/PkL9oo3+PzrdHdJ/FiHtJIPTspw/JJ96fS+4M/njbGYGqRyDY4GOa1iq7+/jNM6tF3WQWrUnCQtwvSRggU4cXSTC1Y0taTPLKsk7NRL/qPx9n0AgYASNgBIxAYk/P36NZxYe5y60SNPQtEjSGmOJA0LG9Z1EuxALizCwA4TiHcBDmXxJs6DG/uT/EAR/4i+R3Ekx60i4b0Sfe+Dz30dqvLBkvYUcfBgAMTiZJnguRMRBYT3KChEEJ5gsXS5rDffYOJx7/QCvjBfiy6hHAHO4PknGScyQspmUnrLj2hQX01OFHJE2SFyQMageFZ0ZrgNDZzFrRAJjoFw2dH6xFBDTq3kT5/rpkgirVY7pmBTyasEd0zRSznREwAkag6hCQln2uNN4Q9DUlEOhR4V8U7JozVtcs9oPg3xzMYtAqskAXTT1En/O54R7mBGzJiQlBsitO2L0HIpJJsnn2Ikn6vyN/1zWa+NmY8wRzHdKBqNwoQbPJwkPyOSZu6xlMexiUYK7AbMAEyUPy/zjs6NOka2Yk0lt56tLOCFQ9AgxgWRTPoPcc8QlM5m4j1+IZ0VSHGTPqJYNkCD5mbpi0XaTwbeZrpS6piX6pEXV81Y4AJB+tFXs3PyahM+L6dImJfhW+Pf0OfKU+ffr0Hjhw4MxNNtmkLBqPKiy2s2QElkBAhHiyCDEL/BYHkp+E0fkU+R8VzpOFrfJj0R/tXHRt59i/KzwzAD3CbjiEx17/l/E6PhSuT01nRn5/jNd6BtK+jWSc/ON/MC6SP4MB4sU8oc3p+knde5q0JYtS5cB2mRmH2ZJVFGZp3aup+h4WLkP05tda3pf42OxRKALMTqHFfyLzQZH4D0T2MVVjPQszamx3i4nb25IzdR+yXzZnol82aB1xlSLASBrX0bFKs92Y2RLJx/Z3x08++WTAlClT7hbRf7UxkXCpjcCnCGQS54hLmvjng1UI3263m47i7ig+EVvsjDFPoF6yuLDNdRZXB/dYmIvGE00/M61sPci/AmrJQfJZTMwgxoqjWnpzXc8rg1dM1rDLz+YYCGC6xmB2iIStZ9mKtqRbaWZL2ES/6y/XMdQWAuOV3WMlD4RsU8m4ZgrZrooQEMkf2LNnz8GLFi1C+9HSu3fvnW699dYHdt9993aEooqy7KwYgUZDYKgKvHtoT2eK+E/CDKhIENCEriSB5LNDUEc/5Coy+oo8Bqdi1ngXYXG6sIDY2TUAAtLK881C9rM63WdQnZi/Sbv/sA5/loyRf0m30syWuIl+A3yALuL/RyBMkbVNk+ma7eKSLePsqgsBkfzNRPJX1vFdHZ/TceMFCxZsOHLkyOnDhw8vlkxUVyGdGyNQ2wiglcQEEvMcTHjiTGnBpRIpTtplEWS0+q9gt19wJN3/AIMT1hewjuIXKgtbh07oLjOesIvR1rwj5YG1HCyeZsEzA7KsPzxTGNaxYWLCbArrJ1hnUTan9LBtZxYEN1Hplc1WXWmxWBwzM77bp5QW5jRlcyL0LDhnRx0GsJPFNxIllY7sMpXsNFUJZ6JfCZSdhhEwAgUhoAa5xzbbbLOWyD0/GBmgY78PP/xw3PLLL79d//79WURYst+DF5QxBzYCRiCNAAtvMUXAsYi3FANwFjDWojYfDFgMzY/L0O4eL2GHpFPUnkGYu2MnoSalf5ZkmISF1iyS5pr/ICyxX7vyCSHF/ISZGtZ4jJDfPYWadOVbRViHobDszvQTCaT4bPldo/RKruUO6ye2UxrM4LOt7DXyO0dpsSak5E4kH/MtBjC/lTDwu15+2ONXfABrol/y1+sIjYAR6CoCu+yyS+/Zs2d/Ik3+Z0Xy0TB93LdvXzrP/r169UIrY2cEjEA3I1AOklSjmvzkTYR1Dx+IQPJnYNYvHCY5TcKGD6O74XXB8TaQxMEYR66X+KtxIN3f0D2I7/mSLSSsv3hGwiChHG6IIm2SXCrhB1PflrAVaznWN0C6N5YwEKMPYabjW5Lry1EwxckuWDtJ+DMuW2yy9oTyJjvxVNKZ6FcSbadlBIxA3giI5GMG0ENHtDuQ/OV0vljEv6xTyXln0AGNgBEwAlkQwNxFxHlkuMX/Cg7TNTbabH2a1WSmTECSJotD43alHNkZqd0i7JA2fJAfmF2pPPLzs8/r/FBJOXkiRJu/KP9d6fXX+a8l6R+zlRIWTGjWVFrHMGOsczT7DMbK5Ri4MLj4lbT4r0mbz6wF22+a6JcL8WqLVx8afy1cWR9d8jOFsHvBgHidmV/dZzTIXqxzFGaJKbdSl0/pYW/JjieQrGlKs6xTqUqPsrHrAhXw9XLbBarSgT+LPCGTb6giJrs7yL9Jh2Xjnra6Ziqzj67ZBsuuQggMHjx43i233MK3B+50jG+2trbOW2aZZd6SRj/+gKRCuXEyRsAIGIHCEEC7H8g+7RVmPGj3F8rvTt2r1G5CrJ2AqPMXZHZ9Sfo3SbstT0PJ0PZD7pNdY5THF/QMPzNLBgk650dm2NPH2YHCAPk0NP07tvGxP+VPsYmtuvxmKQ22ZG0J6THzgJlmV9KjnC8EXkXeMQ9KZl6U1iidtg1idE1a5KdDt5vuXCuBGGVxlA1zp+cCn2CtSRMkP4Rl7QELzSvuyjlSq3hhaixBzBGOkjA1huPnCexr/MPMcugD5IM5RrKj5Cld/14fKj8rKYtT/Ezrscfr3hIqPXaG/N2wnI4pw59JGGGfIRlbzsQUN7Z64I324FwJtqY4fkdNY/ercM2OEizeAX+7CiIg7f0j0t7vqOPqOvYSyafhf5T99CuYDSdlBIyAESgKgUAo2SaUtQsHh35lZfWxlwYzn6LiLeAh1gWw8JSfpXEO50Opls0GHqJK2DYbcsh+Kq0f6fz7kiXMfgrID0HpW28Kz6yQzkvG4tj9Q3rkq1jHzAX/j7hOAslvi0tppX8AR/xwkF/mSihHZl7S8/xZmoXlDKiSgUVwDDoob8WdiX7FIW9LEPL+tVTy2IwNycyOGgQqHuGomGzJxKjzAPn/uRyLe8KCFX4iRWOAndz6kuHyR8teltXwintzpYG2gO3V0LJ/T36vKr2y/ERCWnrKRBmZGUFbvLn8WBFPowaZ3Cr1Hj6rc3YpqAkn3JiBOFByifArxcK4biv30KFDX9Z2mquJ6M8K5jt0VM3+aVa3vRInbASMQIEIhNnwh9Q28/OvoyQHSfrr+jLdK7fSghlrZuPhDvQHKNIwz8mmJYcUk8c2Lqs8ooCk74f8868E7M0h+tlMf/JBhriZWYiu3Q/Rglb9I6X3ngK8InlEQhmKSY+0INdx9oC02mYyggJ1OaU1LWQG4k96HToi7ITocwtOEWdryHM636RfTDnywbXTMCb6XYaw6AggLfEvgkTSIkmmzDIcAwC0yhfqg3xcHycjavbpTbYx0zV2bWigeZdd+Ygg8Ww1RRxo8llpP1bxY9eGpp2R6DshPcgwpi/Zpv/yAYS8UyGiSRB2a9hdM9KH6DMixoyH2QsGRNi6dZgeLRHqil06TplG7VUR+VihIe7Ef6KkRcK06s4SiD7EP/O9VGqaNR/scoUB26MkF+UKWE33Reg30daZM0Xu3yRfY8aM+aI0+LN0PUH76aMVWUbnZdkdoZpwcF4qh4DaFswhd5AwOO5K21m5TDulWkUAkodAYNnV5isStru8WP1sOW324QUQ/OOUzvtKj34c/pAQfV03yb8lgEp/DtllZx7ura4DfOMyCUSfxcS3SIol3kTLs+l2nPYezXc0X/6uTvm3DThhWjM25LWY+gnxBvO4pos42f0mOngV5Yq84C6dP5S6v8QpIxyISAeOssX1ZARhXdkcKREx/eUd084k/Vul3RJEXy+XER8fAb+mbpvCkX+Pck41BXMR0qypX1534YVRqZYOGnuiwewr28dMpcPMJ9ol8zGyAj5u1YUmfISEcMXY0fNxkhcWiJwj4YPcUsLKdBx7JF8hiZoH0sPkhU6y2C2w+MaultCAkOdNJWw/xrt/DU1HKCPpc+8ICQOADtPrxIiPyg5RPE8yMpSJMrCXbWL+pIpIvGCMIw+95cdMCg5cq/6bpH4qn7RBNM7AsYb8GLx9XM56GzDq8kEk/zcyz7lDEV1FZCL5x+nwgORSEfyiFt+q/MngN7NNCf5Ly5+t8OrChfffK87yxWsVbkFH77+jth5AAkZ0wHxX8xVHzroe2vCFClusAqDS74K9wo+SsDuGnREoJwL07fR1mIpypN9Fs45JSTmJPvU3k+cl16GOf0HHZl3CKaLmfz35ofQif1+UJN1raFtaSgwSGvTlgkIPBRwmtYmZcJgJKaVyZ7KiXT7MGrAGEZP7cbE8oY3L2c79OX8A4GxwjK+KT7AdNO3NhPwfL13Idh+AAEBzii0y5gqzdY15yJMhOf709ngZp5r+V+mQ1t2lK15Vx8QgCjOcSKjRzGfrIBlEMhJkkUeyYEWH/6ZKhj8fEyP1YghpJPpMbzF44JpBB6PRWNnuS6WHdpsPmLzmrBQdvAEaO6bv4sAkLvpNgquMEwNR4ZLyof2nocyaXub8WEaasaFLT5GCZ6adYVN4jvLR4MT3Qp14uoNyVJM3+UeLzwwI39IlAWN2TaiFGYkNZJ6TXgfyORH/ZJFWMS5oo9jRYYqkrXGVP50WA0ca/D/VkWKBOnS8yqTxa/KHRr4HBuSnSpboLBWOTudYCQPo93TNXzzpCKNDk/cdCXX1ft0/Lw+yP1RhFyjs3QpbC2ZjzcrvpZJusZst5rv2MzWPAH0sdYN+CUVDuesJ6aCsQtnFTDXKIL536vX2IR9o+G8OeeE4XII9PmT4Gkk2S4NSvYj/KKIfS+ivUB7eI5laqsgz4ommz2fLn8E96XSqwe9iPjB1ul9ypASujcUExgcVd21EP3SA+ykHmGXg0AweLv/fBHspppvoNMtlUzZMccPZGoXox5cdldGJKU50EBXhHm3L2nFZ3WP66e2gOXtN5xdI0L4VM70Vk3yDEbTijvG0xRVIU0vQgDLNRefYVdMd8h2Je2b5MFdiEADJh+yRHhr2rJpCWrJ24KWB/PSc50gvOh5Ju0zcuJ9+L13BdcnclM+HPCMx/51MdJQvE8XEvHjx4jk9evRIty0zRfy7onGn88KaK7PT2Fx+ENjxdUTygZw1NSygR+EE0ae+0GGfK2lH9EMdJ+x6Er5tyP4R8v8t0/hhEAAJgCBQdzAN/JL8n8gxC8J3Rx+CNpC+oqqdytKsDF5e1Zl05oxA1xBgIMHseRxQMHvANW1EVIKxE8wdKAhQ5uocc911JChebiznoF1xv0K7onQ2lrwk+Yf8ymLeonjfUlrMILC5BorGMfJLLzbuGtIZT7PzjjT5KGUjng+FdYBYEfTQecV4RVqjzzk7vpwuQZuJJhNzh1UEDqYW2DJ+WedvodnRkRERo0IIYtIhh+kXyAX+7wfNUr7goeEuVkOcbxrVFA6ijCZ+n5ApbPb4Kxz4oZXdSOfggTASZxQ+L0w7sTr8SgmmTtj5PdnVgime9EeHLRsaAN4pRzR12Oa9qXAfy6/LGu6M9CB4cToRzk75IArMIPHzkWc7Kx9MbkgOADIqFQMIiFF0NHiRDEFuWHAEYcEdLoH0VLtrUQYPktBA3y45RILpTjIzU+1OJH+hNPjryVaf2cSldL2SyH80Tyso+6n2qjm8y+R5+TfpAMFlRudfIRxaK7asheDyTaAZ55o6EL9/vok4luTbYcYEc5Y4EG+XP8VD3WYNyIcKwzuI6Uf/ebEzU1hmlqjv1HvqIO1pUhfDvcRETn6ZO0RkYsIzdObRDID2lOtsnQl1mnbntxI0anT0DBBWVJrUA+4xoD9D0iIZImEan/YqmhBmps/1vyX7SzZTPC+jOMgWqFr8lEfqPX1VtK2tmYFxtWDofHQJAfrvotq4AlKlPjOzF5Um9AfUe3gFbdxXJeQhUaKh/FC9+LtOR0ow+yvKbLKA/BEUboEmnzyUe4aDvv3nIX9tpukF5jfv4OId00XqwZ+2JZ1ek/xRoDytMOUuc1bbLWxaydBkvXAWK9LB/E2CXfMpkiflDzGjE0D7Txhsa3Gc04nQOd2kcCNDXPkAQ6dQK7ad+ZQnVxg6F8hCQjCFFYSA8kNCIP1USAgvZgdMqa8bcN9D51tIqIiJyyDNudLNdZ88PClhRgeHZnQnCRWxHOkR5zOSZEGO3GYSytim3c2nfCfnKlX7+2gO1lZFQ5NJJYPgxcFEUiFV+ZL3ojAtOlQ9AQgYMSiivmLCNUN+5bT9LAzxHKFF7OeK6B+0cOHCPQmq8w1F9Jk2LsbReTFwvC2jI2XAygCONgrbUwj2SRJmjKhPPw737xOOp0L+dc23D3mlU2SmiTUyfJ8MDNCAY9ua6XaXx68kjyjMCQozS0fqO6ZE+L+s61/LHzLNwAaFCgMISP+vJVEbjr3qnySsWzle4SHaHTkIfVuHrXPqMdcdaY34puM6LBb503ZT58jDEMlpSi+ZBdO9iTocI7le0iHRD0qH0QrDwBgtHfWsmh1tHCZKTRL0BZB+XOaMXzWXwXmrTQRon9jc4tZyDohDv9DWD6SvlTbIodH+mqRN6Us91nVXZlMLeiOhjS73gCfJEwMZHSpqytoBkWc29Q8SZhSvLQiwIgKnNfoQ7TMla+sDGKEjwJ8RGm86HsDhyCCAKWE+BGyehir886HT2lnXdEaQDTpD7JOeKyJfjfAIHSraw+iadBJNVuhw6YSYVWG0C7nYV4LGFtvaf0mKscfPB1fixU5vV73XwToypcZ0V0s+DxcZ5lY9N0zp8f1RPjSlzUXGlc9jEBfSoaWjvNggxoEMs1e8h+jQ3qLRrRUHwfuLpOoHJ2lAZabTS+R+hsj988Gf77/YMkCQ6dzSNv9Ey2Catol2j6nbrSRoVehwmc6F1ENO8aP9YqDBd8Jg9ywJyo5hEsjulhLMGc9Nl0PxbKTrvSWQeLT6aI+wk6cufzekz8DyRxJI/GoSTIyukKBZ/4kEW3sGIYRhNg/iebT82Dmjo3pP+028ZyocWji+WWYBs2nVacMpD7OGjJEJz3qsRbrm+0dRk54+BzfKwoxELscMAQMjBtHVTvTJI30Z74a+im8DzIr97nJh4/tGICJAXYJk07dXfOZL9ZxvnAE5ioAmiQe3lf02USSC+RFSJk7RYCCzryppbtKjODoQfkOMhiNOb8/UNb9DPllHOqlTdD5D53RAmAdAmFhc8A8JHRvaUYjpdZLbJHSMbURfz22qazqwZxRPMjXewI7yP5gqP2STnWfQyqLF/7aEKXvs5h7QOWQAMsLU0z876fC7BCkjfqVHvmgE0K7S4V8nfwhHWZziZpYI4gTJwbGVKBq2sjhVqmZVLso4RIIW71z5RYL5sq7j7ALpN0seK0tGyhCpcKMBObsMUZc7yuWkzb9KO+xcTELaUpN2BNJVjIOUMlvWbkZD17frO+Odr6LzO3W+o85ZOHobGnad0/kdLDlBEok+AycIK4NQ2jdmBPhOj5MwQ3BuRgaZKWCmE60+i7q/Ge7jB5Fnlm5XyZESiD6O+NHusAsE8R4vGShhZgKTGQj8ERJmBToi+vjz3VImpuX5rmnfqc88v264nhw0dhfKH0JOWw7pYLAzKsTPc20dfxgAhKx+eggDGsyM2mnH+P50r0lBmDWpdgdOrAFaR0J7xyAlzqagiLEzAuVCgLrKjFl3WTFQv1FoUU9fkVR89je0Ie+pzUhm73U9SIdZukYJU3Kn+GkDeyj+OFPJQH8ZXb9a8sRyRCi+8ao4CMoWLGMO1/nx8isbJ05r9GPW7tQJ065omyEM90nibgzxY6BjoJOAjKKRitM8fDyv8eLCiDFOhca40W6hHTtMcm+lwa2y9BgAMY0fHcT2uIAb74XKt6WuwRTzgD9KMOuhIpTtgyAzih87fMwZxkrQ/pGXcrublACDGBq+5nInpvgZTP1CAr7p9Cgzg9TomG1o9G+17K9DpjuJKUlGQtEuvtD0IWkdTQVDiNPpxLaLDq9V3/5H+vYhr3EWhzxQ57BdJc65dEQ6p3PYNkvGEq13aANpO6NWm7aQTgZCTX2O8fP9YbM/Tf5o+CLBpgy95Y+ZD3n4s6QzzR/hGeTRxrZIaJcxuYRQoHChvYbwM1sb6zODKZQ1DIwYdNwtYUaWAU3bYFfpk3fagWSQEfLDTMDpksfxy3A8m61vyRK0W70g+djPHigBN74BzFBRWqHpBHdrOrv1FdVt4nxXDDSR7nDU5f9KaDdoDzEVrrRjRh0lMRYKuN+G+oeiuByO2TvaJhQ5OJQc8Nw0DytHuh3FOU43Rkrgw1hsnFeuxNsaYzXevPBTJPytDdL5ovzQQtE54OiIY+fJR8pUJwL5j9pXGse+eo54s2mfIEzTg5SrTDURL4RCGU1GljjINdfCDjKPJg/CQMcDOagU+W3DTmkyjY1UxCk9ZgzKNmuQWYjwA4uoxW+7Lf92edA1My2IXRkRkMnOCiL7aROplWTKk6koyDcHnWnJaOdiu0d7Fc00eCaSW45pzXls93gudszU12ydNHHG+CHYX5NAKIm/VyDJy2fEH+3oaUvjwCMhmgpPO9BfwuzauZKOyD7lYAaQwUX8+Qz5Iy+UmbYaPD+nOFt0pHP7a2jrp8oPc6UVdM0MADNYzL4+SVxyzEwwsIn1YB+df0XSkYkLee8uTWXIcu5DaHNfDUoN3jezLwyIWJ+A+aCdEahLBKjnqfrcXWVk9nN8KnGuY5tTjjxhoodpYnTr6WTNciSUT5xwEGnymUXdTHKIzl+QH4qGkrtMrQvE/ig1fGhWIZkcY4MHcf+x7qFZYiTCCJApFzRAcTRIJ0Rjub4Ek482IkvO9XHd0EkJmKYvtmMvOTDdGGGafGC3FUlAN2apfpJWZaKyby6ZrEo1VddM531Jgp3cEsS/fkpe9SW5VXb6afxp8J4pMtcteo598vmBVCYxjgNoouYc0o0jrW30zC91hPQ+FPxpk6Kyg/M4GKF9zGZaBCFGa4/5Dfb9USNMO4n8TsKUMcQbBwlncI9Lp8WsHTOpaJzJI4OGcxVvk46sJbg5o2yk01/3BzCboHM0VQwQ8H9Vfg/qHrOpEHDa8o0kx8jvKR0pE6ZsLSEftNP8N+VwHVFIQPoxa3k7KCKIG4XNEgNz3QcXZkQYCNWEC7MpmKDyPWBa9TuVA5NV2l87I2AEyoMAGxCk2xDarXLOcNCWMVsZHenFtr08JcwRqzjHDHGQ8xXsAsn/6vxF+ZXcgiJN9OkQsRdCq4+tKA015iJMY+LoCFl8dmXIFNMMwyRo6ZnGZUBAJ7KJZEvJ1ZJo8pMPiDMUqCWfgHUehkETC3TojDv8q2W5MFAHBzGAeGCikJCkQC7arkudtuKnsqGNTEzDMq9LnB5rHVis+nsJpgdDJNiF863zHdt1AwItLS1n9OrVq83cZtasWefouthFas+qCGjSsfnMbIMg0FFbz3lcYEo7xhoYyO3DkqiUaNF5nNninHYKRycF2c10EGfMH4+UYLYDscdh+w1ZPlZCQ86aAFwykxfO+f6bwznpjJbwTZJPppvJNyT7UAlrpNL4cM6zUZNOWOLFLIiBx6o6RwlDG0/neraEdQF7SCgL7X5U6qDI2UJyiATizhQ/Zj60TUNDOnSYAxUvg4i09h5bd/LxjqRmnMrAT8MwXwJ3yt0vKLWmYLZVMwVxRo1A7SBAvVpL9WxgyDIKjWLb/HxKTdxsFx/TW6XM6eWTJ8KgUIfoY8p0sMj+CJH9OLObbxydhmsj+mHK9hGFhvBg38nIalyqkaMRRKvEPvpsLXdmCEcniAYHh3YKW2vszx8LU6P5ZpT4aqpzyLdghYQLnWZ3asP4JiADfAf8zCLaB7NwJC5UK6RI+YRFa4mGE3t4HGToccnYfB4uMEyTwjN9B2HCMajhmkpv100IDB8+PK1pWSrzusBsYWuO9hqFRSbRv15+caHlP3Ueberf17d+ua6flLyiehi1KhBq2kUc8T4dzsfruER9wCRP8TBIoF2kPUu0wgxi5T9Gpyw0g7g/EeLBLv//wvnLOmKnGvezpj7Q4KOJui+00TzPQDVT84X/cZI4u4qZDde01QzefyG5HUJL/PJjxuJUCfWAAcY9sa1ngK/7N8qPgQpmTOyJz7oCnhumAx0yCh12F6KtT2vlfqxrBgbMbNSUC/0agyu+RWxmaQfp9+LsS02Vx5k1AlWOAO0aipXvh3xiuhO5ZDmyjkIDZTXrAnCY7tAmd6sTqV8kcn+zMrFZa8+e+zyywgr0WdeUMlPtTHcCybwnWwK6B/FCEqfrbOFYxf2o7qHRKsjpGexC7bofAexuh0nQckN2IAlo8Vg0Ui6ij5YdbWIk+jvrnMHO2DLAAcFhNgrShoPEcV3wN1uGvDnKEiAAKRUhhWBvq+MXdQ0ZTZzO275hnWM73+Z0zVqjuN4ohm/WCcKzzG4mM5w673Ctke5FbXy70sgfc0aIZDpNSDJmM8TZEs/DNfdipxTzQ2fFzEBm3NSXNkKquBgg3I/5ko4HS34owfSGQQ5/BWag0OE3r/uQfCTT0U5j17qjBELcpu1W3IN1TR/wsJ6PA44sUVSvl/LN4OzyMDhCs/9LnTMYZHemql93UL3IOmdGYAkEUCJiPtMc7nxWx2TdT5iBZOe0lhLiRnoMJGJ6mDbG9FBe9IsKjRKmmVdUrAUU2f/7i337bjpmtdWOeODOOycP3W23Nr6dVySdBMq00e9qfHQC3amN7mr+/fynawKoXMnIGi2fKh3awXJOX0MKIDDRkX5Jp65ixKpQkKqEWOF0PVEHxK6+EEAT3yRZS9JG9OuriHmVBo08NvaYXkLEMcUpWkOt9gBb9rjY91pdz07lAlMpNGTNeeWsugNdoezRBh4lgfCjiMAsy84IGIHSIEBbdJHaEJSItCko35YLpsKsF11W50/rfqk2w8BE+F7F99OQHutNV1Ua5IO2awCKkaDEKU0JC4hFXGTKB5dffs6j/fqdtbi19QhtMX2ctptmINRlV2qizxR0w5vfdPmtdH8EaK4Sk4ZgusNpORcFM4iIO56QFrMI1p51/3dQyzloVuavlJRlwFhDwFB+7D9x1DHIaykwwcY/2vRHOG7TCYqeck6/VwR6tPdq+5hhxLzgAAkzGCb6FUHfiTQIAmjT020RHAM7ehQTtFWY8rBui1n4UrjMnSBJC0EZtL4EzsNaputKkVgxcZy1yirjt+rZ88qlFi48bKkePfZTHFgbdNmVlOirccTG1K62EYB0Q7RPCZp8zlm8kiyULZPDBOBApbdDiJ9dcbARtjMCRSEQzCziItqi4qiHh5iRUznamSOVolyKdwlss/mVIq3uiiOYH92idgkzp1IMjrqrKE7XCFQjAv2UqbjjGPlrkqBdR4HATCH/KSnl2jniThSYwZE2Wn6sCdjAgU1k1u9OoEYMHfrx6DvvHNV33jw40MG33HLL5D322IPNWbrkSkr0u5QTP1xNCEDu15Fgb8s5dr2Jhl2dHnZt7MDTtkNKCTJO3FToaB5EhYzprcC50kOzZmcEjIARqCgCanu8fqeiiDuxBkGAehU3PaDIrPtsZq2UeAYbwrDWqZSL+jEtjxsxkB4bIvRXeqxdwnyYmYS4SUK3vYJ9dtttxq233nreggULztf/ZX4xbty4l3faaac0TgXnzUS/YMjq/gGm0yDZ/FAH22auGVH2UWVgn2/23/5A5y+WkOyzEOZSSVxpjs0e+6BTKbHVW1rnz5vs1/235wIaASNgBIxAYyDArl/pNZ3scNUa+v1h8AxJKa1ErlJ8KC6jYwc2fkoID2YDEEx4RlUD9Ouuu+6kV1555UIR/RPnzp178P3333/y4MGDi7aqMNGvhrdanXmYKmL9OllTReADg/Bjp4pN29YSptYYcZfC8R3OSKWHjS+Djc0k2Mwxu4B9HfvN2hkBI2AEjIARMAI1jEDmItu4w474Bv/2gHizSxl9fknIfuZOYPFa6W2lNIYFjsFubaVaE1D029lkk00WPvfcczf37dt3S/0xfqj+K8P2m/zfpShnol8UbHX9ECNezHMw22EffQg+e23HhTNsSUilIEypiD62eqQXHemxtz3mQVTyLSTseWuiX9efngtnBIyAETACDY4Aa2LYGQxlX1oDXy5Y4BkstC/nz7oKzvs+++wzSyY8l8qEp7d+HtmlzUlM9AuGv+4f4IPio0//wIit+bDLfyrY6PPHzVLuk/284kvv4MFPhGYqvaeVHoMAtpjK3OGj7l+EC2gEjIARMAJGoMEQYJtNpFK777EQFzPlcu4sWNQr7N+//wvTpk07deDAge+NGjWqd79+/VafNGnS6+JGi3W9rK7XDNedDgRM9IuCv64fYnR7jAQyj+MDOlYSF4MwrcaCFabVSuWw1Uvvlcv+tnFf/SE6b5F4a7tSoe14jIARMAJGwAhUIQJhx7SK5azS6RVSsO22226BhJ8zLiXt/qD58+efNmjQoB/p8hOR/IEy6zlrq622YhvOTv9fZaJfCOoNEJaRooqJBj9x6Wtp1/nl/Z4SfjjFCvaSbDmnNNr9cZdV96St9LbX4XsStvKbIEn/VKsB3oaLaASMgBEwAkbACBiBpVYUsd9RpjysV1xK5jwrLFy4cIjs93Py+JwBDK4RSCHAFpiQcra/xIa+3MSb9BjNYrPHmoBkZGtnBIyAETACRsAIGIEGQoDtx2cOHz482X1nzpw5s7VYF0uInCZHJvoN9JWUoKj/VBwsysWV6rfUnWVrvG6y0pwPueb/tlkC/B2FETACRsAIGAEj0HgILNJ2m0uPHj16wLx581plv8+/BnKSfGAy0W+8j6XoEsuk5v2iHy7iQaXHjEG5Zw2KyJkfMQJGwAgYASNgBIxAZRCQyU6rTHfWkBZ/VJ8+fRb17NlzhUWLFsHhc+4WZKJfmXfkVIyAETACRsAIGAEjYASMQEURMNGvKNxOzAgYASNgBIyAETACRsAI5I+AFt/21q47b8lsZ99gurORnubvvjl5fM4A+WfDIY2AETACRsAIGAEjYASMgBEoMQI9ZbqzUD/S4r9CS8lW/x2Z8eT1QzET/RK/CUdnBIyAETACRsAIGAEjYARKiAAboQwYOXJkH3be0T76K2l7TXYjzEn2TfRL+BYclREwAkbACBgBI2AEjIARKDECH2jXnftkwpP8BVeLc+dKwz9eu+94MW6JgXZ0RsAIGAEjYASMgBEwAkagYgjox1ivSYt/zNSpU+eTqPbRf4PrSZMmtQ4dOrTTfFijX7HX5ISMgBEwAkbACBgBI2AEjEBhCOy7776temJaJPW65keir+Ui+aRiol8Y1g5tBIyAETACRsAIGAEjYARqAgET/Zp4Tc6kETACRsAIGAEjYASMgBEoDAET/cLwcmgjYASMgBEwAkbACBgBI1ATCJjo18RrciaNgBEwAkbACBgBI2AEjEBhCJjoF4aXQxsBI2AEjIARMAJGwAgYgZpAwES/Jl6TM2kEjIARMAJGwAgYASNgBApDwES/MLwc2ggYASNgBIyAETACRsAI1AQCJvo18ZqcSSNgBIyAETACRsAIGAEjUBgCJvqF4eXQRsAIGAEjYASMgBEwAkagJhAw0a+J1+RMGgEjYASMgBEwAkbACBiBwhAw0S8ML4c2AkbACBgBI2AEjIARMAI1gYCJfk28JmfSCBgBI2AEjIARMAJGwAgUhoCJfmF4ObQRMAJGwAgYASNgBIyAEagJBEz0a+I1OZNGwAgYASNgBIyAETACRqAwBEz0C8PLoY2AETACRsAIGAEjYASMQE0gYKJfE6+pNJk86aST+iim1hEjRizuLMYQblmF6SEh7Id6ZmFpctH1WJQ/8rZYeZrf9dgcgxEwAkbACBiBxkVAfWpflX6ZYvt8Pb+0nl2Ui1sUgrDi7Bn6+U75SowzFy/QffhuT+Xxk0LyUU1hAybLqgzzCsmXiX4haNVw2PCR/1FFOFXyXkdFCR8SYTaSUHkh01fI/5YqItaHKk9vSMbU8Ctx1o2AETACRsAIdCsC6tsh+KdLPgcRlkAiL5P/7erzF+SZuZ0V7inJ23mGzyfYDgr0luTFfAIrzIGS2ZLrOwj/A/kzoLkkz/iqMdjaytSReje/KYSPmehX46ssYZ4Ccd9cUe4h+bnk7BzRQ+73lbwieV/SW7Kf5FHJ9BJmrStR7aaHJ0tM9LuCop81AkbACBiBRkcAok+f/5zkA8lykv0lj0kg2vm47ylQs6SURP+biu9BSb5E/2uBs7Qj+uJAq8h/R8nxkkcktUz0B4R3dYKOeVs0mOjn8wnXdhiI+xDJPhLMb3KN0BnRU9kPlzBCX0dyt2QNyXRVmjV1pCF4nSkwXXOfUfJ0XX8EVPJbXQe+LQYJM+XPKBt/rrlH+FmS93RvUaiIxIlJzrsxfCqulXT+jvxb8JP7WNIazn0wAkbACBgBI2AEikMAjkB//FPJVAma/dslEOS3Qp9Pn02fP1/X6+ocM+BpmJCEa7TvD+k8+qF5pk+foTAfhr58tfAc/fzb8p8T/LmGXyS8QP7vBA6xfbj/gPw+CH5N5CmDI8RnyVOSVoZbX9cMRNaT3JHlfjsvpdNPHqQDF4JMv4lJkvwpD2XAlPndEA4+NFfXWBjAcSgDuEX3BmbP8scMur9kVQmmQ5Th42BuRP5Ja5EEHsWRuCgPWMN1wB5/ZK4kL3OmmAkT/XavuC4v+MCmSU6RYLpDpc7lGAxEEk5ljPb6PPcnCQ3BfvoQ+QDPlGwgOU3XNwYbvRN1vbxkoORm+V/GR61zBgX/J9lU8t/w7Awdj5Yw6wChH6Pwf1P4Vh0Zvf5GMlhyla4vwl/nDFiSymBnBIyAETACRsAIdAkBCC1KNhRvEMlkHVyIESsAFHT76x784TwJBPQkyS2S30s2lNC3T1SYd3T8swTz3zN0fUMgqb/V9Wck9Ov051cE8xMGBdzbUvKA/In3YMmXQxz368jA41jJ1yWXK8jFgUBDkn8X8rOJjk+EPKcPlOMqCWQa8pzLfUMBMANC4Yny8mTJaxJmDMgbMwZggPL0MMkk5ecE5YfZjG0klIWZEAYGv5dgfQCee0mOkMyU/FVykwTc/iJBGQofZ9bhhTAw2Ennf5AwiMD/eQm8J5eyVkHaOxP9JSCpOw9I8QTJuxIIeC6iz4dEhThdHxvPMAp9UvJmQIaPj2uI+wESCD1mPntLHpe8KmGaDDMfKsfukvskz0gYNEwK94hnYwlEH20A8UyRDJNgJsSU3VAJgwgqyhAJlZgBgp0RMAJGwAgYASPQdQTgCBDRc9Tno9lfOfTBEHYcfTV9OEq2n0kw9WmWfE/h6fMhoBBVTH/QqGMGhNIOk5thEsIwUwBRZhDxugSSTD9Pnw4v4Ag5hshD+OERrCWER8xUOv+jI4MNCP9Wku0kD0h2kXxe8qwEoo9iM9OhDYeM8wwa+VyOAcpXJJdJtpbAYf4mGST5ouR1xYWy8luSFyRo9b8rgbyjzKSc50u2kMCL4C/wqmYJ+WdmAX+IPhp+wl8qIf8HSSD1DGBYUwBW8DHMpxnQFKXgNNEXcvXsGPWqfG/ow4Sw874ZsVMZ0JJTuZkWS6/gjqN4KhOjWe4xeo1Ev0XnpzN6VTxMh50juVNyjwRNPxWUyv4fyTUSPmzIOkSfhmO8ZAUJawb4mHE0IDx/cQj/JR0h+lSwpyWMqP8pofKZ6AfQfDACRsAIGAEj0EUE6PPhBGij6e/pv+nX31MfD8lEA/0n9flcQ7hHSB6SjJOsL3+09j/U+Rk6f03nEFT68rESzH4hyBB9+AT9OEJ/D2l+IpjBjNf5ihLs8jeQ3yUhnjt1/qjOmfUnj8THbAFmPRD9IRIGGNiswz/QordzmAIFD3hHwm8UH2SbfDXrfuYaAMj0UxKsIH4lYfAB0Sf9BxX+Rj3PjAMmOt+WMPhBKQnRJ34UlmdIIP/gcgozF3oGLsNAZ1fJd0KeiJP0SYu4KCdEH2sIBhkMZBhUEB9EvyCTnZBGQvzsGgMBKiwO4s/HhRkPI3c+YkbS0UVbMabhGK0SHruxuL0mH1ocGKCFxwaNETczBYz0ccSPrd6s0FAwoMChwT9EwsiVShbjITw2e9jmsQA4zjoQPzZ72AGSPvZvdkbACBgBI2AEjEBpEKC/xXQH0xgUdfS1aMEXq9+FI6b7/Gh3T19Nfx/7fHISF4fSb2OD3hJ4Qez/6eexd0fx2BL7eZ2jQYc4Y777hRQvSMfJOaQXMo8k9v1y2NMT59x0nB3Aktb2ExckHq396RnhweN9xTlHcZIO5YkulhEToAUhXWZBYhj405wwKGKAlPgrHnBDuQn5h/9gLYEjT2x5PkNhGCBEB65LB6wYUKTzkJHd3Jcm+rkxqrcQfIhU3GslfHyZi1diZZjE6LyDwsfKTTwrBTIf4+UR/JcLDQGVJg4SIPlo78dImG5Lf39xSgryH8PjF0foyWxEvb0Ml8cIGAEjYASMQDciQJ9Pn/1oSvudmZ3MPj9exz6Z/jnajhMX2nkccaf77di3p/t5SD7P/EOCzXpU9JFGDM9gAasArAR4dmKInzQjR0ivK8gFJ3FB8h/JEpC8xPJBsNM28VFhSpliGBSQaUVorzDAYRASBwaQe2ZDbpSwGBcTn0wHN+IeLjGhDgMEZiK6xH1M9HN9DvVznwqH3VwvRuo6Ms2UzcVwLJjJRvSpwHGEfp/Oh0kwtWmWYG+P4+NmCm59CSY/2PDj0OijscfUhw83auipEPGc+NmdB8cinK31sTOVRZ6pnDgqn7X7AQwfjIARMAJGwAgUiUC6z49mLumo4A2R1GI6i339jhJMTqI1AP35Aeqrp+nIzja7B009C0nxw6X7eeKMPAItPiQXc18IcyTu+O2heMbrCBfAhAUNO7b7CI71h7sqDOYz8JCYVrjd7kC8yWJccSAIfjaSz20GEhsqzp/rCGchbRzPQrpxaN+ZRfhtCBNNiskzZjcs0t1Wcm8Ij+n0lpJRkpclmC3hwDUOiog/nvMesKg4UQJuMQ9wdrBLz06EqDo+mOjnhKhuAjAqfUkSR5gdFYwKy4fIB5vNcY+FuDgWkJwlGSLBhgw7PBxxoLGnYl4lwYYOB8Fn9I5tPx9ynL5iQMH0F46KymAAd32Ig0rMeaxM01PPhqA+GAEjYASMgBEwAgUiEPv8qE3OfDzNB+jzz5Rg+nKqpDkEfkLHPSVoyS8KwiLTcyUsRsVhFjQ7nNPnx/O7dA4xxrYfAh8HG8TJ4lRI8SUSFriyXu9ZyR8k2LyPlUCosYWH28ANOnIMSqISsZNgiQZ/Vcn3JSgqbwiBMcVhcSyOGQXIN1YK2PND4HEMVCDre4X8gBGuWcLACC5DHjnHYVERFaGsYQBrHDyIdCkvg6VfB3/eETyuIA2/iX5ArwEOfFDY4PGxdub4yNGgd2S2wwg2Enoq2ggJtv4PaZQcBweM1G+SPImk/K/TNaT/AwlTcKzWx2Ej93Y4Z8CQ5DEs7Dlbp5j6PIPNfwjDbASVws4IGAEjYASMgBEoHgEUd3CDuOFGOib4ALbszcET8n2SBK0yC1Oj4hDyP1aCbf/70nRDxLEtn8gau/AspDUSZe5DYHGY7KAhR1uPYjCS4Kt1PknytOL4SHFeoPNbJS2ShNDLn3/7oGxkNx1IcCTNIep2BzhHNL3Jdj/6YS0ANzlNwn+A4iwBMxWPhnTR5kPu0bqDW7SvZyBBGeE04Mp9HHwKso6lBPwmmvrAh34XwhAH/IpysWkKMxxggsTZB8oNP8ulsI1lSY4m+u3gqN+LUCGZ5urU8YEpwMMdBdL9aBvHx8jHivlOpoP4P677t6dvsOBE19G8p+2W/Gk8EqdzRsfpe48TV4ZfnCHIVRzfNwJGwAgYASNgBDpAIPTjWfv8YObbdi/wiGiOku6n6ZPb+mWFi6Ym6TCQ9tjPt/XpLDiVZyT96fCQ9jbiHnhCG1dIxbWEX7ai6vmooMz1LTCIma3wWCCk8wOBjwMVuAoDgExTIUx75useuwOln2Wws4SpUFBeJv46Z4ajLQwDJl2PzYhnrq475GcdFcxEP9cr9/1iEGAwYI17Mcj5GSNgBIyAETACRqC7EGBwkY/mP1v+GLA82V0ZN9GvNuTrOz8nqHhxsUx9l9SlMwJGwAgYASNgBOoFAXbGSRbtFuEe0DOsIagqZ41+Vb2O+siMppya66MkLoURMAJGwAgYASPQKAiIv+Rax9ghFHqW9YdIVTkT/ap6Hc6METACRsAIGAEjYASMgBEoDQIm+qXB0bEYASNgBIyAETACRsAIGIGqQsBEv6pehzNjBIyAETACRsAIGAEjYARKg4CJfmlwdCxGwAgYASNgBIyAETACRqCqEDDRr6rX4cwYASNgBIyAETACRsAIGIHSIGCiXxocHYsRMAJGwAgYASNgBIyAEagqBEz0q+p1ODNGwAgYASNgBIyAETACRqA0CPw/9N8qDyNGUGMAAAAASUVORK5CYII=)
In the second step, the nucleophilic attack of another alcohol molecule on the protonated alcohol gives us 1-propoxypropane as the desired product.
![](data:image/png;base64,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)
Question 72.Preparation of ethers by acid dehydration of secondary or tertiary alcohols is not a suitable method. Give reason.
Answer:The preparation of ether by acid dehydration of primary alcohol involves the nucleophilic addition of alcohol molecule to the protonated alcohol molecule as shown below: -
![](data:image/png;base64,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)
However, under these conditions secondary and tertiary alcohols forms alkenes rather than ethers. The reason for this being that due to stearic hindrance, nucleophilic attack by the alcohol molecule on the protonated alcohol molecule does not take place. Instead protonated 20 and 30 alcohols lose a molecule of water to form stable carbocations. The stable carbocations so formed prefers to lose a proton to form alkenes instead of forming ethers by undergoing nucleophilic attack by another alcohol molecule. This could be seen clearly from the following reactions : -
![](data:image/png;base64,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)
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)
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)
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)
Question 73.Write the equation of the reaction of hydrogen iodide with:
1-propoxypropane
Answer:1-propoxypropane reacts with hydrogen iodide to give propan-1-ol and 1-iodopropane as the products.
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)
Question 74.Write the equation of the reaction of hydrogen iodide with:
methoxybenzene and
Answer:Methoxybenzene reacts with hydrogen iodide to give phenol and iodomethane.
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)
Question 75.Write the equation of the reaction of hydrogen iodide with:
benzyl ethyl ether.
Answer:Benzyl ethyl ether reacts with hydrogen iodide to give benzyl iodide and ethanol.
![](data:image/png;base64,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)
Question 76.Explain the fact that in aryl alkyl ethers (i) the alkoxy group activates the benzene ring towards electrophilic substitution and (ii) it directs the incoming substituents to ortho and para positions in the benzene ring.
Answer:(i) In aryl alkyl ethers the +R effect of the alkoxy group leads to an increase in the electron density of the benzene ring as they push electrons into the ring making the benzene ring activated towards electrophilic substitution reactions. This could be understood more clearly from the following resonating structures : -
![](data:image/png;base64,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)
(ii) It could be clearly seen from the above resonating structures that the electron density increases more at the ortho and para positions as compared to the meta positions. Hence, we can conclude that the alkoxy group directs the incoming substituents to ortho and para positions in the benzene ring.
For example –
![](data:image/png;base64,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)
Question 77.Write the mechanism of the reaction of HI with methoxymethane.
Answer:The reaction of HI with methoxymethane yields two different sets of products depending upon the initial amount of HI taken.
(i) When equal moles of HI and methoxymethane are taken, a mixture of methyl alcohol and methyl iodide is formed.
The mechanism is given below:
In the first step, methoxymethane reacts with hydrogen iodide to extract a proton to give the dimethyloxonium ion.
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)
In the second step of the reaction, the Dimethyloxonium ion reacts with the iodide ion present to yield methyl iodide and methyl alcohol as the product via SN2 pathway.
![](data:image/png;base64,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)
(ii) If an excess of HI is used the methyl alcohol formed in Step II is also converted into methyl iodide by the following mechanism : -
In the first step, methoxymethane reacts with hydrogen iodide to extract a proton to give the dimethyloxonium ion.
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)
In the second step of the reaction the Dimethyloxonium ion reacts with the iodide ion present to yield methyl iodide and methyl alcohol as the product via SN2 pathway.
![](data:image/png;base64,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)
In the third step of the reaction Methyl alcohol formed above reacts with hydrogen iodide to extract a proton to give the protonated methyl alcohol which finally reacts in the fourth step with the iodide ion via SN2 pathway to give methyl iodide and water as the product.
![](data:image/png;base64,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)
Question 78.Write equations of the following reactions:
Friedel-Crafts reaction – alkylation of anisole.
Answer:The driving force of all the reactions given to the question is that the alkoxy group is an ortho and para directing group because it exerts its +R effect in the benzene ring. Para position being comparatively more stable than the ortho position is usually preferred because ortho position leads to stearic hindrance, hence the major product is mostly the para-substituted compound.
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)
As seen from the resonating structures above the structure in which the negative charge is in the para position will form a more stable product when attacked by an electrophile. Hence in the following reactions, we will be considering that resonating structure as the starting material.
The Friedel-Crafts alkylation of anisole gives p-methylanisole as the major product.
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)
The mechanism is given below:
Step - I
![](data:image/png;base64,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)
Step – II
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)
Question 79.Write equations of the following reactions:
Nitration of anisole.
Answer:The driving force of all the reactions given to the question is that the alkoxy group is an ortho and para directing group because it exerts its +R effect in the benzene ring. Para position being comparatively more stable than the ortho position is usually preferred because ortho position leads to stearic hindrance, hence the major product is mostly the para-substituted compound.
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)
As seen from the resonating structures above the structure in which the negative charge is in the para position will form a more stable product when attacked by an electrophile. Hence in the following reactions, we will be considering that resonating structure as the starting material.
Nitration of anisole gives p-nitroanisole as the major product.
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)
The mechanism is given below:
Step- I
![](data:image/png;base64,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)
Step- II
![](data:image/png;base64,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)
Question 80.Write equations of the following reactions:
Bromination of anisole in ethanoic acid medium.
Answer:The driving force of all the reactions given to the question is that the alkoxy group is an ortho and para directing group because it exerts its +R effect in the benzene ring. Para position being comparatively more stable than the ortho position is usually preferred because ortho position leads to stearic hindrance, hence the major product is mostly the para-substituted compound.
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)
As seen from the resonating structures above the structure in which the negative charge is in the para position will form a more stable product when attacked by an electrophile. Hence in the following reactions, we will be considering that resonating structure as the starting material.
Bromination of anisole in ethanoic acid medium gives p-bromoanisole as the major product.
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)
Question 81.Write equations of the following reactions:
Friedel-Craft’s acetylation of anisole.
Answer:The driving force of all the reactions given to the question is that the alkoxy group is an ortho and para directing group because it exerts its +R effect in the benzene ring. Para position being comparatively more stable than the ortho position is usually preferred because ortho position leads to stearic hindrance, hence the major product is mostly the para-substituted compound.
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)
As seen from the resonating structures above the structure in which the negative charge is in the para position will form a more stable product when attacked by an electrophile. Hence in the following reactions, we will be considering that resonating structure as the starting material.
The Friedel-Craft’s acetylation of anisole gives 4- methoxyacetophenone as the major product.
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)
The mechanism is given below:
![](data:image/png;base64,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)
Question 82.Show how would you synthesise the following alcohols from appropriate alkenes?
![](data:image/png;base64,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)
Answer:We know that the addition and elimination reactions are opposite of each other.Hence, for solving the above questions our approach should be to first dehydrate a suitable alcohol to give either a single alkene or a mixture of an alkene, if we obtain a mixture of alkene then we would have to detect which of the alkene will give us the desired alcohol. Wherever required the acid-catalyzed addition of water to alkenes will follow Markovnikov’s rule.
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)
Addition of H2O to both of these alkenes gives us the desired alcohol.
![](data:image/png;base64,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)
Question 83.Show how would you synthesise the following alcohols from appropriate alkenes?
![](data:image/png;base64,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)
Answer:We know that the addition and elimination reactions are opposite of each other.Hence, for solving the above questions our approach should be to first dehydrate a suitable alcohol to give either a single alkene or a mixture of an alkene, if we obtain a mixture of alkene then we would have to detect which of the alkene will give us the desired alcohol. Wherever required the acid-catalyzed addition of water to alkenes will follow Markovnikov’s rule.
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)
Question 84.Show how would you synthesise the following alcohols from appropriate alkenes?
![](data:image/png;base64,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)
Answer:We know that the addition and elimination reactions are opposite of each other.Hence, for solving the above questions our approach should be to first dehydrate a suitable alcohol to give either a single alkene or a mixture of an alkene, if we obtain a mixture of alkene then we would have to detect which of the alkene will give us the desired alcohol. Wherever required the acid-catalyzed addition of water to alkenes will follow Markovnikov’s rule.
![](data:image/png;base64,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)
Now, upon addition of H2O to pent-1-ene we obtain the desired product.
![](data:image/png;base64,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)
But the addition of H2O to pent-2-ene gives us a mixture of two alcohols out of which one is desired and the other one undesired.
![](data:image/png;base64,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)
Hence, the alkene to be chosen to arrive at the desired alcohol as the product should be pent-1-ene as it gives only a single product which is the desired alcohol.
Question 85.Show how would you synthesise the following alcohols from appropriate alkenes?
![](data:image/png;base64,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)
Answer:We know that the addition and elimination reactions are opposite of each other.Hence, for solving the above questions our approach should be to first dehydrate a suitable alcohol to give either a single alkene or a mixture of an alkene, if we obtain a mixture of alkene then we would have to detect which of the alkene will give us the desired alcohol. Wherever required the acid-catalyzed addition of water to alkenes will follow Markovnikov’s rule.
As addition is the reverse of elimination we first dehydrate our required product to obtain –
![](data:image/png;base64,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)
Now, if we add H2O to either of the three alkenes in presence of an acid we get the desired alcohol.
![](data:image/png;base64,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)
Question 86.When 3-methylbutan-2-ol is treated with HBr, the following reaction takes place:
![](data:image/png;base64,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)
Give a mechanism for this reaction.
(Hint: The secondary carbocation formed in step II rearranges to a more stable tertiary carbocation by a hydride ion shift from 3rd carbon atom.)
Answer:The first step in the mechanism of the given reaction is protonation of the alcohol followed by loss of water to give a 20 carbocation.
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)
The next step is a rearrangement of the 20 carbocations formed in the above step is less stable it rearranges by a 1,2-hydride shift to form more stable 3° carbocations.
![](data:image/png;base64,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)
The last step of the reaction is the nucleophilic attack of Br- ion on the 3° carbocations giving the final product.
![](data:image/png;base64,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)
Write IUPAC names of the following compounds:
Answer:
2,2,4-Trimethylpentan-3-ol
The naming of the compound usually starts with numbering the carbons in the chain. The lower set of locants are chosen for this purpose, while in this case numbering under this condition is done from the left side. Once the carbons are mentioned, the position of -OH group is numbered and -ol is added as the suffix.
Question 2.
Write IUPAC names of the following compounds:
Answer:
5-Ethylheptane-2,4-diol
Here the longest chain is the straight chain. For such situations, numbering should be such that the functional groups should be denoted by the smallest number. Ethyl group is named at the beginning as it’s a side chain.
Question 3.
Write IUPAC names of the following compounds:
Answer:
Butane-2,3-diol
In this system, glycols are called as Diols and their class name is Alkane diols. The two-hydroxyl group position is indicated by Arabic numerals. Firstly, the carbon chain is named, the -OH positions are numbered and suffixed with -diol (depends on the number of -OH groups.
Question 4.
Write IUPAC names of the following compounds:
Answer:
Propane-1,2,3-triol
Initially carbon chain is named, -OH groups are numbered (can be done from any side as it’s a symmetrical compound) and suffixed with triol.
Question 5.
Write IUPAC names of the following compounds:
Answer:
2-Methylphenol
In the IUPAC system, the position of the substituent w.r.t –OH group is indicated by an Arabic numeral, with the carbon carrying the OH group being numbered 1. So, methyl is numbered at the minimum position and phenol is added. The common name is o-cresol (ortho-cresol).
Question 6.
Write IUPAC names of the following compounds:
Answer:
4-Methylphenol
Methyl group is numbered 4 w.r.t to -OH position. The compound is symmetrical. The compound is known by its common name p-cresol (para cresol).
Question 7.
Write IUPAC names of the following compounds:
Answer:
2,5-Dimethylphenol
Question 8.
Write IUPAC names of the following compounds:
Answer:
2,6-Dimethylphenol
The position of the substituent w.r.t –OH group is indicated by an Arabic numeral, with the carbon carrying the OH group being numbered 1. The lowest number chain is further chosen. The positions of the methyl group are 2 and 6 from both sides.
Question 9.
Write IUPAC names of the following compounds:
Answer:
1-Methoxy-2-methylpropane
Longest carbon chain attached to oxygen is chosen. It is called the principal chain and the other carbon chain is named with -oxy(Alkoxy) suffix at the end. Now the position of alkoxy group is 1 w.r.t the principal chain(propane) and the methyl group
Is 2. Further alphabetically methoxy comes before methyl, therefore named as such.
Question 10.
Write IUPAC names of the following compounds:
C6H5–O–C2H5
Answer:
Ethoxybenzene
The principal chain is benzene, so the short chain is named as ethoxy and suffixed with benzene
Question 11.
Write IUPAC names of the following compounds:
C6H5–O–C7H15(n-)
Answer:
1-Phenoxyheptane
Principal chain is heptane group having 7 carbon groups. Phenol group is called as substituent alkoxy group and is named.
Question 12.
Write IUPAC names of the following compounds:
Answer:
2-Ethoxybutane
The longest chain here is butane and the ethyl group is attached to the 2nd carbon.
Question 13.
Write structures of the compounds whose IUPAC names are as follows:
2-Methylbutan-2-ol
Answer:
Butane is the longest chain.
Question 14.
Write structures of the compounds whose IUPAC names are as follows:
1-Phenylpropan-2-ol
Answer:
Propane is principle chain and substituents are numbered accordingly.
Question 15.
Write structures of the compounds whose IUPAC names are as follows:
3,5-Dimethylhexane –1, 3, 5-triol
Answer:
Hexane is the longest chain. There are three -OH substituents and 2 methyl groups.
Question 16.
Write structures of the compounds whose IUPAC names are as follows:
2,3 – Diethylphenol
Answer:
-OH of phenol is numbered a 1.
Question 17.
Write structures of the compounds whose IUPAC names are as follows:
1 – Ethoxypropane
Answer:
Propane is the principle chain and the alkoxy group is ethyl group.
Question 18.
Write structures of the compounds whose IUPAC names are as follows:
2-Ethoxy-3-methylpentane
Answer:
Longest chain is pentane and substituents are numbered accordingly.
Question 19.
Write structures of the compounds whose IUPAC names are as follows:
Cyclohexylmethanol
Answer:
In such cases, cyclo groups are named first, followed by conventional naming methods.
Question 20.
Write structures of the compounds whose IUPAC names are as follows:
3-Cyclohexylpentan-3-ol
Answer:
The cyclo group is named first, followed by conventional naming methods.
Question 21.
Write structures of the compounds whose IUPAC names are as follows:
Cyclopent-3-en-1-ol
Answer:
Cyclo group is named first. Pentane having a double bond is named then with the suffix -OL added to the end.
Question 22.
Write structures of the compounds whose IUPAC names are as follows:
4-Chloro-3-ethylbutan-1-ol.
Answer:
The longest chain is butane when looked for minimum numbering case.
Question 23.
Draw the structures of all isomeric alcohols of molecular formula C5H12O and give their IUPAC names.
Answer:
The structures of all isomeric alcohols of C5H12O are given below:
(a)
Naming is done by the conventional method. The -OH group is attached on the first carbon.
(b)
3-Methylbutan-1-ol
Butane is the longest chain and methyl is the substituent group.
(c)
3-Methylbutan-1-ol
Longest chain is butane and conventional naming method is used.
(d)
2,2-Dimethylpropan-1-ol
Isomer is made by transforming the principal carbon into tertiary type. The longest chain is butane and named accordingly.
(e)
Pentan-2-ol
Longest chain is pentane and the numbering is chosen from the minimum position.
(f)
3-Methylbutan-2-ol
Butane is the longest chain, further numbering is done by choosing a minimum position for the -OH group followed by other substituents.
(g)
Pentan-3-ol
Conventional method of naming is used.
(h)
2-Methylbutan-2-ol
Butane is the longest chain and substituents are named accordingly by looking into minimum position.
Question 24.
Classify the isomers of alcohols in question 3. (i) as primary, secondary and tertiary alcohols.
Answer:
Question 25.
Explain why propanol has higher boiling point than that of the hydrocarbon, butane?
Answer:
Here, propanol undergoes intermolecular H-bonding because of the presence of -OH group while butane has no such property.
(intermolecular Hydrogen bonding in propanol)
Therefore, extra energy will be required to break those hydrogen bonds which in turn causes higher boiling point for propanol when compared to butane.
Question 26.
Alcohols are comparatively more soluble in water than hydrocarbons of comparable molecular masses. Explain this fact.
Answer:
Due to the presence of –OH group, alcohols form hydrogen-bonds with water but hydrocarbons cannot form hydrogen-bonds with water.
Due to inter moleculer hydrogen bonding between Alcohol and water molecular they remain tightly bounded to water molecules and have higher solubility. Whereas in case of hydrocarbon there is no chance of hydrogen bonding.
Question 27.
What is meant by the hydroboration-oxidation reaction? Illustrate it with an example.
Answer:
The hydroboration-oxidation reaction is a two-step reaction that converts an alkene into a neutral alcohol by the net addition of water across the double bond. The hydrogen and hydroxyl group are added in a syn addition leading to the cis configuration. Hydroboration-oxidation is an anti-Markovnikov reaction, with the hydroxyl group attaching to the less substituted carbon. In first step Addition of Hydroborate group is done and in next step, it is oxidized by hydrogen peroxide.
For example: - When propene undergoes hydroboration-oxidation reaction, then it produces propan-1-ol as product. In this reaction diborane i.e., (BH3)2 reacts with propene, which in result generates trialkyl borane as an addition product. Then trialkyl borane is oxidised, by using hydrogen peroxide in the presence of aqueous sodium hydroxide to form alcohol, as final product.
Question 28.
Give the structures and IUPAC names of monohydric phenols of molecular formula, C7H8O.
Answer:
The different forms of cresol is formed with given molecular formula:
(I) 2-methylphenol
(II) 3-methylphenol
(III) 4-methylphenol
Question 29.
While separating a mixture of ortho and para nitrophenols by steam distillation, name the isomer which will be steam volatile. Give reason.
Answer:
In ortho nitrophenol there is intra-molecular H bonding, whereas in para-nitrophenol there is inter-molecular H bonding, as shown below:
And because of that para-nitrophenol get tightly bounded with water and ortho nitrophenol is steam volatile and it will leave the solution.
Question 30.
Give the equations of reactions for the preparation of phenol from cumene.
Answer:
The conversion of Phenol from Cumene requires the air oxidation of cumene.
The air oxidation of cumene (isopropyl benzene) leads to the production of both phenol and acetone (costlier than phenol).
The air oxidation of cumene gives cumene hydro peroxide as an intermediate which on further hydrolysis (H3O+) gives phenol and acetone.
Question 31.
Write chemical reaction for the preparation of phenol from chlorobenzene.
Answer:
There are many ways to this conversion. Two of them are given below:-
(a)
In the above conversion, the chlorobenzene is treated with a base such as NaOH, KOH etc. (strong base). The base abstracts the hydrogen from the C-2 position (it can also abstract the hydrogen from the C-6 position, as both are equally acidic) leaving the negative charge at that position.
In the next step Cl- leaves, leaving behind the positive charge at that carbon. Both the negative charge and positive charge forms a bond resulting Benzyne as the intermediate.
After the formation of the Benzyne intermediate OH- of the base attacks at the C-1 position and further, the H+ attacks to stabilize the negative charge thus resulting in the phenol.
(b) The second method is as follows:
The reaction can start from benzene also. Chlorination of benzene gives Chlorobenzene. When it is further treated with NaOH and H2O at 350°C it results in the formation of sodium phenoxide which on further treatment H+ gives Phenol as the final product.
Question 32.
Write the mechanism of hydration of ethene to yield ethanol.
Answer:
Step 1:- Protonation of ethene to form carbocation by electrophilic attack of H3O+.
Step 2:-Nucleophilic attack of water on carbocation.
Step 3:- Deprotonation to form ethanol.
Question 33.
You are given benzene, conc. H2SO4 and NaOH. Write the equations for the preparation of phenol using these reagents.
Answer:
The reaction given below is:
Benzene reacts with concern. H2SO4 and undergoes the following mechanism:-
Step 1: The equilibrium produces SO3 in concentrated H2SO4, as shown below:
Step 2: SO3 is the electrophile which reacts with benzene to form arenium ion, as shown below:
Step 3: A proton is removed from the arenium ion to form benzenesulfonate ion.
Step 4: The benzenesulfonate ion accepts a proton to become benzene-sulphonic acid, as shown below:
Step 5: The benzene sulphonic acid then reacts with NaOH to give phenol as the final product, as shown below:
Question 34.
Show how will you synthesise:
1-phenylethanol from a suitable alkene.
Answer:
1-phenylethanol from a suitable alkene.
The addition of water takes place according to Markovnikov rule. The alkene taken is styrene. And According to the rule, the positive charge i.e. H+ goes to the carbon of the double bond which has more number of hydrogens and the negative part i.e. OH- goes to the carbon that has less number of hydrogens. Therefore resulting the final product as 1-phenyl ethanol.
Question 35.
Show how will you synthesise:
cyclohexylmethanol using an alkyl halide by an SN2 reaction.
Answer:
In the above conversion, NaOH gets dissociated into Na+ and OH-and Na+ then combines with Cl of chloromethylcyclohexane forming NaCl and thus the final product Cyclohexylmethanol is obtained.
Question 36.
Show how will you synthesise:
pentan-1-ol using a suitable alkyl halide?
Answer:
In this conversion also, Na forms the compound with Cl i.e. NaCl and to compensate the negative charge formed by Cl, OH attacks at that position resulting in pentan-1-ol.
Question 37.
Give two reactions that show the acidic nature of phenol. Compare acidity of phenol with that of ethanol
Answer:
The acidic nature of phenol can be represented by the following two reactions:-
(a) Phenols react with sodium to give sodium phenoxide, liberating H2.
(b) Phenols react with sodium hydroxide to give sodium phenoxide and water as a by-product.
The acidity of phenol is more than that of ethanol. This is because phenol after losing a proton becomes phenoxide ion which undergoes resonance and is stabilized whereas ethoxide ion does not.
The resonating structures of phenoxide ion are shown as below:
The lone pair of electrons on oxygen delocalizes into the benzene (mesomeric effect) which reduces the electron density in the O-H bond. The O-H bonds are weaker and therefore breaks easily whereas in ethanol the electron releasing inductive effect of the alkyl group increases the electron density on the O-H bond. This strengthens the bond so the bond does not break easily. Therefore making ethanol less acidic than phenol.
Question 38.
Explain why is ortho nitrophenol more acidic than ortho methoxyphenol ?
Answer:
ortho-nitro phenol is more acidic than ortho-methoxy phenol.
Explanation: Due to strong –R and –I effect of NO2 group, electron density in the O-H bond decreases and hence the loss of a proton becomes easy.
Now after the loss of a proton, the o-nitrophenoxide ion left behind is stabilized by resonance and thus making o-nitro phenol a stronger acid.
In contrast, due to the +R effect of methoxy group increases the electron density in the O-H bond. Thereby making the loss of proton difficult.
Now, the o-methoxyphenoxide ion left after the loss of a proton is destabilized by resonance. The two negative charges repel each other, thereby destabilizing the o-methoxyphenoxide ion.
Therefore, o-nitrophenol is more acidic than o-methoxyphenyl.
Question 39.
Explain how does the –OH group attached to a carbon of benzene ring activate it towards electrophilic substitution?
Answer:
The –OH group is an electron donating group. Thus, it increases the electron density in the benzene ring as shown by its resonating structure of phenol.
As a result benzene ring is activated towards electrophilic substitution.
Question 40.
Give equations of the following reactions:
Oxidation of propan-1-ol with an alkaline KMnO4 solution.
Answer:
Oxidation of propane-1-ol with alkaline KMnO4 solution gives propanoic acid as the product. As the oxidation of primary alcohol gives carboxylic acid as the major product in the presence of a strong oxidizing reagent. And here KMnO4 is a very strong oxidizing agent.
Question 41.
Give equations of the following reactions:
Bromine in CS2 with phenol.
Answer:
A mixture of o-bromo phenol and p-bromo phenol is formed.
The formation of 2 products depends totally on the reaction conditions.
Question 42.
Give equations of the following reactions:
Dilute HNO3 with phenol.
Answer:
Dilute HNO3 with phenol.
Only dilute acid will be required for the nitration of phenol, nitric acid contains a small amount of nitrous acid which because of the activation of the ring will be more than enough to nitrate the phenol. Two products are formed 2-nitrophenol (ortho) and 4-nitrophenol (para).
Question 43.
Give equations of the following reactions:
Treating phenol with chloroform in presence of aqueous NaOH
Answer:
Treating Phenol with chloroform in presence of aqueous NaOH results in the formation of salicylaldehyde(Reimer-Tiemann reaction)
Question 44.
Explain the following with an example.
Kolbe’s reaction.
Answer:
Kolbe’s Reaction: it is a carboxylation chemical reaction that proceeds by heating sodium phenoxide(the sodium salt of phenol)with carbon dioxide under pressure(100 atm,125°C), then treating the product with a sulphuric acid. The final product is salicylic acid (the precursor to aspirin).
The reaction is given as:
The mechanism is given below:
Question 45.
Explain the following with an example.
Reimer-Tiemann reaction.
Answer:
Reimer-Tiemann reaction: The Reimer Tiemann reaction is a chemical reaction used for the ortho-formylation of phenols, with the simplest example being the conversion of phenol to salicylaldehyde.
When phenol is treated at 340K with chloroform and alkali, it forms salicylaldehyde.
Question 46.
Explain the following with an example.
Williamson ether synthesis.
Answer:
Williamson ether synthesis: It is an organic reaction forming ether from an organohalide and a deprotonated alcohol (alkoxide). Typically it involves the reaction of an alkoxide ion with primary alkyl halide via SN2 reaction.
During this reaction, the main bonds broken is the C-Br bond and the new bonds formed are “C-O” bond.
Question 47.
Explain the following with an example.
Unsymmetrical ether
Answer:
Unsymmetrical ether: It is an ether in the molecule of which the two ligands on the ether group are different.
Eg.
(i)
(ii)
Question 48.
Write the mechanism of acid dehydration of ethanol to yield ethene
Answer:
The mechanism of acid dehydration of ethanol to yield ethane involves three steps:
Step 1:- Protonation of ethanol to form ethyl oxonium ion.
Step 2:- Formation of carbocation (rate determining step).
Step 3:-Elimination of a proton to form ethane
The acid consumed in step 1 is released in step 3. After the formation of ethane, it is removed to shift the equilibrium in a forward direction.
Question 49.
How are the following conversions carried out?
Propene → Propane-2-ol.
Answer:
The conversion of Propene to propane-2-ol takes place according to markovnikoff rule. The positive part of H2O that is H+ goes to the carbon which has more hydrogen and the negative part that is OH-goes to carbon that has less number of carbons.
Question 50.
How are the following conversions carried out?
Benzyl chloride → Benzyl alcohol.
Answer:
NaOH act as a base in the conversion of benzyl chloride to benzyl alcohol. On hydrolysis removal of NaCl takes place and OH is inserted in place of Cl.
Question 51.
How are the following conversions carried out?
Ethyl magnesium chloride → Propane-1-ol.
Answer:
Ethyl magnesium chloride (Grignard reagent) attacks on the carbon of the formaldehyde.(The partial positive and negative charge is because of the electronegativity difference). After the formation of the addition product, hydrolysis takes place which further results in the formation of propane-1-ol and Mg(OH)Cl as the byproduct.
Question 52.
How are the following conversions carried out?
Methyl magnesium bromide → 2-Methylpropan-2-ol
Answer:
Attack of methyl magnesium bromide (Grignard reagent) on carbonyl carbon results in the formation of adduct, which has partial charges due to electronegativity differences. The adduct on hydrolysis yields 2-methylpropan2-ol.
Question 53.
Name the reagents used in the following reactions:
Oxidation of a primary alcohol to carboxylic acid.
Answer:
Acidified KMnO4 (potassium permanganate)
Potassium permanganate is a strong oxidant and is able to react with many functional groups. Here KMnO4 will readily react with primary carbon (where hydrogen is attached) and transforms that to acid.
Question 54.
Name the reagents used in the following reactions:
Oxidation of a primary alcohol to an aldehyde.
Answer:
PCC (Pyridinium Chlorochromate)
This is actually a milder version of chromic acid. This works as a sort of elimination reaction. The formation of aldehyde occurs because of the action chromium (a good leaving group) which will be replaced when the C-H bond is broken.
Question 55.
Name the reagents used in the following reactions:
Bromination of phenol to 2,4,6-tribromophenol.
Answer:
Bromine water
Bromine water is actually an aqueous form of bromine. Here in aqueous solution, phenol ionizes to form phenoxide ion due to the presence of negative charge, the oxygen of phenoxide ion donates electron on benzene ring to a large extent, as a result, the ring gets highly activated and hence tri-substituion occurs.
Question 56.
Name the reagents used in the following reactions:
Benzyl alcohol to benzoic acid.
Answer:
Acidified KMnO4 (potassium permanganate)
Potassium permanganate is a strong oxidant and oxidizes benzyl alcohol to benzoic acid. The compound is used due to its high oxidation power and the reaction proceeds due to the presence of hydrogen attached to the carbon group (Benzylic position)
Question 57.
Name the reagents used in the following reactions:
Dehydration of propan-2-ol to propene.
Answer:
Conc.Sulphuric acid or concentrated Phosphoric acid
Alcohols are amphoteric. So, the lone pair of oxygen atoms makes the -OH group weakly basic. Thus, in the presence of a strong acid, R—OH acts as a base and protonates into the very acidic alkyloxonium ion +OH2.This basic characteristic of alcohol necessarily helps in conversion to propene when dehydrated with a strong acid.
Question 58.
Name the reagents used in the following reactions:
Butan-2-one to butan-2-ol.
Answer:
LiAlH4 (lithium aluminum hydride) or NaBH4
Both compounds are best-reducing agents containing 4 Hydrogen atoms each. In reaction with a ketone, the double bond is reduced and hydrogen atoms are substituted to form alcohol.
Question 59.
Give a reason for the higher boiling point of ethanol in comparison to methoxymethane.
Answer:
Due to the presence of -OH group, ethanol undergoes intermolecular hydrogen bonding which results in the association of molecules.
Therefore, extra energy is required to break those hydrogen bonds. Whereas methoxymethane does not undergo those hydrogen bonding which implies ethanol has a higher boiling point than that of methoxymethane.
Question 60.
Give IUPAC names of the following ethers:
Answer:
1-Ethoxy-2-methylpropane
The carbonyl group takes precedence over alkyl groups and halogen substituents, as well as double bonds, in the numbering of the parent chain. When there is a choice the parent chain is numbered to give the substituents the lowest number at the first point of difference.
Question 61.
Give IUPAC names of the following ethers:
CH3OCH2CH2Cl
Answer:
2-Chloro-1-methoxyethane
The carbonyl group takes precedence over alkyl groups and halogen substituents, as well as double bonds, in the numbering of the parent chain.
Question 62.
Give IUPAC names of the following ethers:
O2N-C6H4-OCH3(p)
Answer:
4-Nitroanisole
In cyclic ketones, the carbonyl group is assigned location position 1, and this number is not included in the name unless more than one carbonyl group are present. The rest of the ring is numbered to give substituents the lowest possible location numbers.
Question 63.
Give IUPAC names of the following ethers:
CH3 CH2CH2OCH3
Answer:
1-Methoxypropane
The carbonyl group takes precedence over alkyl groups and halogen substituents, as well as double bonds, in the numbering of the parent chain.
Question 64.
Give IUPAC names of the following ethers:
Answer:
1-Ethoxy-4,4-dimethylcyclohexane
In cyclic ketones, the carbonyl group is assigned location position 1, and this number is not included in the name unless more than one carbonyl group is present. The rest of the ring is numbered to give substituents the lowest possible location numbers.
Question 65.
Give IUPAC names of the following ethers:
Answer:
Ethoxy benzene.
In cyclic ketones, the carbonyl group is assigned location position 1, and this number is not included in the name unless more than one carbonyl group is present. The rest of the ring is numbered to give substituents the lowest possible location numbers.
Question 66.
Write the names of reagents and equations for the preparation of the following ethers by Williamson’s synthesis:
1-Propoxypropane.
Answer:
During the reaction, an alkoxide ion is formed which is then added to an alkyl halide to form the ether via SN2 mechanism.
In the primary step, the nucleophile is formed (O- ) which will the approach to the alkyl halide and after the transition stage, the substitution takes place.
Question 67.
Write the names of reagents and equations for the preparation of the following ethers by Williamson’s synthesis:
Ethoxybenzene
Answer:
During the reaction, an alkoxide ion is formed which is then added to an alkyl halide to form the ether via SN2 mechanism.
Question 68.
Write the names of reagents and equations for the preparation of the following ethers by Williamson’s synthesis:
2-Methoxy-2-methylpropane
Answer:
During the reaction, an alkoxide ion is formed which is then added to an alkyl halide to form the ether via SN2 mechanism.
Question 69.
Write the names of reagents and equations for the preparation of the following ethers by Williamson’s synthesis:
1-Methoxyethane
Answer:
During the reaction, an alkoxide ion is formed which is then added to an alkyl halide to form the ether via SN2 mechanism.
Question 70.
Illustrate with examples the limitations of Williamson synthesis for the preparation of certain types of ethers.
Answer:
Williamson synthesis is basically a SN2 reaction of a primary alkyl halide with an alkoxide ion. The basic mechanism for this reaction is
Now consider this reaction,
This reaction proceeds as conventional Williamson synthesis. But if secondary or tertiary alkyl halides are taken in place of primary alkyl halides, then elimination would compete over substitution reaction, which will result in the formation of alkenes. The reason is alkoxides are better nucleophiles as well as strong bases. Therefore, they react with alkyl halides resulting in an elimination reaction.
Question 71.
How is 1-propoxypropane synthesized from propan-1-ol? Write mechanism of this reaction.
Answer:
According to the question we have to perform the following conversion: -
The above conversion can be done easily by dehydrating 1- propanol with conc.H2SO4 at 413 K.
The mechanism of the above reaction is as follows : -
The mechanism is given below: -
In the first step, the alcohol gets protonated by the acid present to give a protonated alcohol.
In the second step, the nucleophilic attack of another alcohol molecule on the protonated alcohol gives us 1-propoxypropane as the desired product.
Question 72.
Preparation of ethers by acid dehydration of secondary or tertiary alcohols is not a suitable method. Give reason.
Answer:
The preparation of ether by acid dehydration of primary alcohol involves the nucleophilic addition of alcohol molecule to the protonated alcohol molecule as shown below: -
However, under these conditions secondary and tertiary alcohols forms alkenes rather than ethers. The reason for this being that due to stearic hindrance, nucleophilic attack by the alcohol molecule on the protonated alcohol molecule does not take place. Instead protonated 20 and 30 alcohols lose a molecule of water to form stable carbocations. The stable carbocations so formed prefers to lose a proton to form alkenes instead of forming ethers by undergoing nucleophilic attack by another alcohol molecule. This could be seen clearly from the following reactions : -
Question 73.
Write the equation of the reaction of hydrogen iodide with:
1-propoxypropane
Answer:
1-propoxypropane reacts with hydrogen iodide to give propan-1-ol and 1-iodopropane as the products.
Question 74.
Write the equation of the reaction of hydrogen iodide with:
methoxybenzene and
Answer:
Methoxybenzene reacts with hydrogen iodide to give phenol and iodomethane.
Question 75.
Write the equation of the reaction of hydrogen iodide with:
benzyl ethyl ether.
Answer:
Benzyl ethyl ether reacts with hydrogen iodide to give benzyl iodide and ethanol.
Question 76.
Explain the fact that in aryl alkyl ethers (i) the alkoxy group activates the benzene ring towards electrophilic substitution and (ii) it directs the incoming substituents to ortho and para positions in the benzene ring.
Answer:
(i) In aryl alkyl ethers the +R effect of the alkoxy group leads to an increase in the electron density of the benzene ring as they push electrons into the ring making the benzene ring activated towards electrophilic substitution reactions. This could be understood more clearly from the following resonating structures : -
(ii) It could be clearly seen from the above resonating structures that the electron density increases more at the ortho and para positions as compared to the meta positions. Hence, we can conclude that the alkoxy group directs the incoming substituents to ortho and para positions in the benzene ring.
For example –
Question 77.
Write the mechanism of the reaction of HI with methoxymethane.
Answer:
The reaction of HI with methoxymethane yields two different sets of products depending upon the initial amount of HI taken.
(i) When equal moles of HI and methoxymethane are taken, a mixture of methyl alcohol and methyl iodide is formed.
The mechanism is given below:
In the first step, methoxymethane reacts with hydrogen iodide to extract a proton to give the dimethyloxonium ion.
In the second step of the reaction, the Dimethyloxonium ion reacts with the iodide ion present to yield methyl iodide and methyl alcohol as the product via SN2 pathway.
(ii) If an excess of HI is used the methyl alcohol formed in Step II is also converted into methyl iodide by the following mechanism : -
In the first step, methoxymethane reacts with hydrogen iodide to extract a proton to give the dimethyloxonium ion.
In the second step of the reaction the Dimethyloxonium ion reacts with the iodide ion present to yield methyl iodide and methyl alcohol as the product via SN2 pathway.
In the third step of the reaction Methyl alcohol formed above reacts with hydrogen iodide to extract a proton to give the protonated methyl alcohol which finally reacts in the fourth step with the iodide ion via SN2 pathway to give methyl iodide and water as the product.
Question 78.
Write equations of the following reactions:
Friedel-Crafts reaction – alkylation of anisole.
Answer:
The driving force of all the reactions given to the question is that the alkoxy group is an ortho and para directing group because it exerts its +R effect in the benzene ring. Para position being comparatively more stable than the ortho position is usually preferred because ortho position leads to stearic hindrance, hence the major product is mostly the para-substituted compound.
As seen from the resonating structures above the structure in which the negative charge is in the para position will form a more stable product when attacked by an electrophile. Hence in the following reactions, we will be considering that resonating structure as the starting material.
The Friedel-Crafts alkylation of anisole gives p-methylanisole as the major product.
The mechanism is given below:
Step - I
Step – II
Question 79.
Write equations of the following reactions:
Nitration of anisole.
Answer:
The driving force of all the reactions given to the question is that the alkoxy group is an ortho and para directing group because it exerts its +R effect in the benzene ring. Para position being comparatively more stable than the ortho position is usually preferred because ortho position leads to stearic hindrance, hence the major product is mostly the para-substituted compound.
As seen from the resonating structures above the structure in which the negative charge is in the para position will form a more stable product when attacked by an electrophile. Hence in the following reactions, we will be considering that resonating structure as the starting material.
Nitration of anisole gives p-nitroanisole as the major product.
The mechanism is given below:
Step- I
Step- II
Question 80.
Write equations of the following reactions:
Bromination of anisole in ethanoic acid medium.
Answer:
The driving force of all the reactions given to the question is that the alkoxy group is an ortho and para directing group because it exerts its +R effect in the benzene ring. Para position being comparatively more stable than the ortho position is usually preferred because ortho position leads to stearic hindrance, hence the major product is mostly the para-substituted compound.
As seen from the resonating structures above the structure in which the negative charge is in the para position will form a more stable product when attacked by an electrophile. Hence in the following reactions, we will be considering that resonating structure as the starting material.
Bromination of anisole in ethanoic acid medium gives p-bromoanisole as the major product.
Question 81.
Write equations of the following reactions:
Friedel-Craft’s acetylation of anisole.
Answer:
The driving force of all the reactions given to the question is that the alkoxy group is an ortho and para directing group because it exerts its +R effect in the benzene ring. Para position being comparatively more stable than the ortho position is usually preferred because ortho position leads to stearic hindrance, hence the major product is mostly the para-substituted compound.
As seen from the resonating structures above the structure in which the negative charge is in the para position will form a more stable product when attacked by an electrophile. Hence in the following reactions, we will be considering that resonating structure as the starting material.
The Friedel-Craft’s acetylation of anisole gives 4- methoxyacetophenone as the major product.
The mechanism is given below:
Question 82.
Show how would you synthesise the following alcohols from appropriate alkenes?
Answer:
We know that the addition and elimination reactions are opposite of each other.Hence, for solving the above questions our approach should be to first dehydrate a suitable alcohol to give either a single alkene or a mixture of an alkene, if we obtain a mixture of alkene then we would have to detect which of the alkene will give us the desired alcohol. Wherever required the acid-catalyzed addition of water to alkenes will follow Markovnikov’s rule.
Addition of H2O to both of these alkenes gives us the desired alcohol.
Question 83.
Show how would you synthesise the following alcohols from appropriate alkenes?
Answer:
We know that the addition and elimination reactions are opposite of each other.Hence, for solving the above questions our approach should be to first dehydrate a suitable alcohol to give either a single alkene or a mixture of an alkene, if we obtain a mixture of alkene then we would have to detect which of the alkene will give us the desired alcohol. Wherever required the acid-catalyzed addition of water to alkenes will follow Markovnikov’s rule.
Question 84.
Show how would you synthesise the following alcohols from appropriate alkenes?
Answer:
We know that the addition and elimination reactions are opposite of each other.Hence, for solving the above questions our approach should be to first dehydrate a suitable alcohol to give either a single alkene or a mixture of an alkene, if we obtain a mixture of alkene then we would have to detect which of the alkene will give us the desired alcohol. Wherever required the acid-catalyzed addition of water to alkenes will follow Markovnikov’s rule.
Now, upon addition of H2O to pent-1-ene we obtain the desired product.
But the addition of H2O to pent-2-ene gives us a mixture of two alcohols out of which one is desired and the other one undesired.
Hence, the alkene to be chosen to arrive at the desired alcohol as the product should be pent-1-ene as it gives only a single product which is the desired alcohol.
Question 85.
Show how would you synthesise the following alcohols from appropriate alkenes?
Answer:
We know that the addition and elimination reactions are opposite of each other.Hence, for solving the above questions our approach should be to first dehydrate a suitable alcohol to give either a single alkene or a mixture of an alkene, if we obtain a mixture of alkene then we would have to detect which of the alkene will give us the desired alcohol. Wherever required the acid-catalyzed addition of water to alkenes will follow Markovnikov’s rule.
As addition is the reverse of elimination we first dehydrate our required product to obtain –
Now, if we add H2O to either of the three alkenes in presence of an acid we get the desired alcohol.
Question 86.
When 3-methylbutan-2-ol is treated with HBr, the following reaction takes place:
Give a mechanism for this reaction.
(Hint: The secondary carbocation formed in step II rearranges to a more stable tertiary carbocation by a hydride ion shift from 3rd carbon atom.)
Answer:
The first step in the mechanism of the given reaction is protonation of the alcohol followed by loss of water to give a 20 carbocation.
The next step is a rearrangement of the 20 carbocations formed in the above step is less stable it rearranges by a 1,2-hydride shift to form more stable 3° carbocations.
The last step of the reaction is the nucleophilic attack of Br- ion on the 3° carbocations giving the final product.