(i) Number of geometrical isomers for the giv | vedclass

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(C) $(i)$ The structure $X$ has $3$ double bonds capable of showing geometrical isomerism. The number of geometrical isomers is $2^n = 2^3 = 8$. So, $

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$16$

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(C) $(i)$ The structure $X$ has $3$ double bonds capable of showing geometrical isomerism. The number of geometrical isomers is $2^n = 2^3 = 8$. So, $X = 8$.$(ii)$ Cyclic structural isomers for $C_5H_{10}$ are: cyclopentane, methylcyclobutane, ethylcyclopropane, $1,1$-dimethylcyclopropane, and $1,2$-dimethylcyclopropane. Total $Y = 5$.$(iii)$ Ethers with molecular formula $C_4H_{10}O$ are: diethyl ether $(CH_3CH_2OCH_2CH_3)$, methyl propyl ether $(CH_3OCH_2CH_2CH_3)$, and methyl isopropyl ether $(CH_3OCH(CH_3)_2)$. Total $Z = 3$.Therefore, $X + Y + Z = 8 + 5 + 3 = 16$.

$(i)$ Number of geometrical isomers for the given structure $X$ (assuming $X$ contains $3$ stereogenic double bonds):
$(ii)$ Number of cyclic structural isomers with molecular formula $C_5H_{10} = Y$
$(iii)$ Number of ethers with molecular formula $C_4H_{10}O = Z$
Find the value of $X + Y + Z$.

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$(i)$ Number of geometrical isomers for the given structure $X$ (assuming $X$ contains $3$ stereogenic double bonds): $(ii)$ Number of cyclic structural isomers with molecular formula $C_5H_{10} = Y$ $(iii)$ Number of ethers with molecular formula $C_4H_{10}O = Z$ Find the value of $X + Y + Z$.