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C(5)H(10)overset(H(2)//Ni)rarr(X) overse...

`C_(5)H_(10)overset(H_(2)//Ni)rarr(X) overset(Cl_(2)//hv)rarr 3` monochloro structural isomers for compound `C_(5)H_(10)` how many pairs of geometrical isomers are possible

A

1

B

2

C

3

D

None

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem, we will follow a systematic approach to determine the number of pairs of geometrical isomers possible for the compound C5H10 after hydrogenation and chlorination reactions. ### Step 1: Identify the structure of C5H10 C5H10 can represent various alkenes. The most common structures include: - 1-pentene: CH2=CH-CH2-CH2-CH3 - 2-pentene: CH3-CH=CH-CH2-CH3 - 3-pentene: CH3-CH2-CH=CH-CH3 - Cyclopentane: C5H10 (but this is not an alkene) ### Step 2: Hydrogenation of C5H10 When C5H10 is treated with H2 in the presence of a nickel catalyst, it undergoes hydrogenation to form an alkane (C5H12). The alkene structure that will be hydrogenated will determine the geometrical isomers formed. ### Step 3: Identify the possible alkenes and their geometrical isomers 1. **1-pentene**: No geometrical isomers (since there is no double bond). 2. **2-pentene**: This can exist in two forms: - Cis-2-pentene (both methyl groups on the same side of the double bond) - Trans-2-pentene (methyl groups on opposite sides) - Thus, 2-pentene has one pair of geometrical isomers (cis and trans). 3. **3-pentene**: Similar to 2-pentene, it can also exist in two forms: - Cis-3-pentene - Trans-3-pentene - Thus, 3-pentene also has one pair of geometrical isomers (cis and trans). ### Step 4: Count the pairs of geometrical isomers From the analysis: - 2-pentene contributes 1 pair of geometrical isomers. - 3-pentene contributes 1 pair of geometrical isomers. ### Final Count Thus, the total number of pairs of geometrical isomers for C5H10 after hydrogenation and chlorination is: - **Total pairs of geometrical isomers = 1 (from 2-pentene) + 1 (from 3-pentene) = 2 pairs.** ### Conclusion The answer to the question is that there are **2 pairs of geometrical isomers possible** for the compound C5H10. ---
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