₹ 1050 are divided among A, B and C in such a | vedclass

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(B) Given that the total amount is $A + B + C = 1050$.From this,we can express the combined share of $B$ and $C$ as $(B + C) = 1050 - A$.According to

Vedclass · Accepted Answer

$300$

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(B) Given that the total amount is $A + B + C = 1050$.From this,we can express the combined share of $B$ and $C$ as $(B + C) = 1050 - A$.According to the problem,the share of $A$ is $\frac{2}{5}$ of the combined share of $B$ and $C$,so $A = \frac{2}{5}(B + C)$.Substituting the value of $(B + C)$,we get $A = \frac{2}{5}(1050 - A)$.Multiplying both sides by $5$,we get $5A = 2(1050 - A)$.Expanding the equation,$5A = 2100 - 2A$.Adding $2A$ to both sides,$7A = 2100$.Dividing by $7$,$A = 300$.Therefore,the share of $A$ is ₹ $300$.

₹ $1050$ are divided among $A, B$ and $C$ in such a way that the share of $A$ is $\frac{2}{5}$ of the combined share of $B$ and $C$. $A$ will get (in ₹):

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