$M e C H = C H - C H = C = C H - C H = C H_{2}$
Total number of geometrical isomers possible for above compund.

16

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8

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4

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2

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Solution

The correct option is C $4$
$M e C H = C H - C H = C = C H - C H = C H_{2}$
1 2
As the given compound is asymmetric, so the total number of geometrical isomers= $2^{n} = 2^{2} = 4$ $[∵ n = 2]$
There are only 2 sites where geometrical isomerism is possible so n=2.
Therefore, the total number of geometrical isomers is=4

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