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CH(2)=C=CH-CH(3), total number of sigma ...

`CH_(2)=C=CH-CH_(3),` total number of `sigma` & `pi` bonds in given compound will be :-

A

`3,3`

B

`9,2`

C

`2,9`

D

`1,2`

Text Solution

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The correct Answer is:
To determine the total number of sigma (σ) and pi (π) bonds in the compound CH₂=C=CH-CH₃, we can follow these steps: ### Step 1: Identify the Structure The compound CH₂=C=CH-CH₃ can be visualized as: - CH₂ (with two hydrogen atoms attached to a carbon) - C (double bonded to another carbon) - C (double bonded to another carbon) - CH₃ (with three hydrogen atoms attached to a carbon) ### Step 2: Count the Sigma Bonds - **Single Bonds:** Each single bond is a sigma bond. - **Double Bonds:** Each double bond consists of one sigma bond and one pi bond. **Counting the sigma bonds:** 1. CH₂ to C (1 sigma bond) 2. C to C (1 sigma bond from the first double bond) 3. C to C (1 sigma bond from the second double bond) 4. C to CH₃ (1 sigma bond) 5. Each hydrogen attached to CH₂ (2 sigma bonds) 6. Each hydrogen attached to CH₃ (3 sigma bonds) Now, let's count: - From CH₂ to C: 1 - From C to C (first double bond): 1 - From C to C (second double bond): 1 - From C to CH₃: 1 - From CH₂ (2 H): 2 - From CH₃ (3 H): 3 Total sigma bonds = 1 + 1 + 1 + 1 + 2 + 3 = **9 sigma bonds** ### Step 3: Count the Pi Bonds - Each double bond has one pi bond. - In this compound, there are two double bonds. Total pi bonds = 2 (one from each double bond) ### Conclusion - Total number of sigma bonds = 9 - Total number of pi bonds = 2 Thus, the total number of sigma and pi bonds in the compound CH₂=C=CH-CH₃ is **9 sigma bonds and 2 pi bonds**. ### Final Answer The total number of sigma and pi bonds in the compound is **9 sigma bonds and 2 pi bonds**. ---
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  • Total number of stereoisomer of given compound will be : CH_(3)-underset(Cl) underset(|)(CH)-underset(Br) underset(|)(CH)-underset(OH) underset(|)(CH)-CH_(3)

    A
    2
    B
    4
    C
    6
    D
    8
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