Two elements A and B combine to form a compound in which ‘a’ gram of A combines with $' b_{1}'$ and $' b_{2}'$ gm of B. According to law of multiple proportion,

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$b_{1} a n d b_{2}$ doesn’t bear a simple whole number ratio.

$b_{1} a n d b_{2}$ bear a simple whole number ratio

$a_{1} a n d b_{1}$ bear simple whole number ratio

No relation exists between $b_{1} a n d b_{2}$

answer is B.

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Detailed Solution

Mass of element A is fixed i.e., a gram.

Masses of element B are $b_{1}$ and $b_{2}$

According to law of multiple proportions, masses of element that combine with fixed mass of another element must bear a simple whole number ratio.

Therefore, $b_{1} a n d b_{2}$ bear a simple whole number ratio.

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