How many $C - C$ bonds are there in the given compunds?

14 σ, 8 π

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18 σ, 8 π

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9 σ, 4 π

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14 σ, 1 π

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Solution

The correct option is B $14 σ, 1 π$
$(i)$ $1 σ$ $b o n d$

$(i i)$ $3 σ$ $b o n d s$

$(i i i)$ $3 σ$ $b o n d s$

$(i v)$ $7 σ$ $b o n d s + 1 π$ $b o n d$

$∴$ Total $C - C$ bonds $= 14 σ$ $b o n d s, 1 π$ $b o n d$ .

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Similar questions

How many of the following are matched correctly?

$\begin{matrix} Degree measurement & Radian measurement (A) 180^{\circ} & (1) π (B) 60^{\circ} & (2) \frac{π}{6} (C) 0^{\circ} & (3) 0 (D) 120^{\circ} & (4) 2 \frac{π}{6} (E) 360^{\circ} & (5) 2 π (F) 30^{\circ} & (6) \frac{π}{3} (G) 90^{\circ} & (7) \frac{π}{2} (H) 45^{\circ} & (8) \frac{π}{4} (I) 270^{\circ} & (9) 3 π \end{matrix}$
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Q. How many sigma and pi bonds are there in the given molecule?

H - C \equiv C - C H_{2} - C H = C H_{2}

Q. If the circumference of a circle increases from

4 π

8 π

what change occurs in its area?

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How many C−C bonds are there in the given compunds?

The correct option is B 14σ,1π(i) 1σ bond (ii) 3σ bonds (iii) 3σ bonds (iv) 7σ bonds+1π bond ∴ Total C−C bonds =14σ bonds,1π bond.

How many $C - C$ bonds are there in the given compunds?

The correct option is B $14 σ, 1 π$
$(i)$ $1 σ$ $b o n d$

$(i i)$ $3 σ$ $b o n d s$

$(i i i)$ $3 σ$ $b o n d s$

$(i v)$ $7 σ$ $b o n d s + 1 π$ $b o n d$

$∴$ Total $C - C$ bonds $= 14 σ$ $b o n d s, 1 π$ $b o n d$ .