The total number of chiral compound/s from th | vedclass

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(A) $1$. The first compound is $4$-benzylidenecyclohexanecarboxylic acid. It lacks a plane of symmetry $(POS)$ and center of symmetry $(COS)$,making i

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$2$

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(A) $1$. The first compound is $4$-benzylidenecyclohexanecarboxylic acid. It lacks a plane of symmetry $(POS)$ and center of symmetry $(COS)$,making it chiral.$2$. The second compound is a substituted ether derivative. It contains a chiral center and lacks $POS$ and $COS$,making it chiral.$3$. The third compound is tartaric acid (meso form). It has a plane of symmetry $(POS)$,making it achiral.$4$. The fourth compound is myo-inositol. It has a plane of symmetry $(POS)$,making it achiral.$5$. The fifth compound is $2$-methylenecyclopropane-$1,3$-dicarboxylic acid. It has a plane of symmetry $(POS)$,making it achiral.$6$. Thus,there are $2$ chiral compounds.

$(I)$ Optical Activity	$(II)$ Form	$(III)$ Sign	$(IV)$ Rotation
$(A)$ Dextrorotatory	$d$	$(+)$	Right
$(B)$ Laevorotatory	$l$	$(-)$	Left
$(C)$ Optically Inactive (Racemic)	$dl$	$(\pm)$	Zero rotation

The total number of chiral compound/s from the following is $..............$.

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