An amount of money is to be distributed among $A, B$ and $C$ in the ratio $3 : 1 : 5$ . The difference between $B^{'} s$ share and $C^{'} s$ share is $R s . 3600$ . What is the total of $A^{'} s$ share and $B^{'} s$ share?

R s . 5400

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R s . 3600

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R s . 2700

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R s . 1800

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Solution

The correct option is C $R s . 3600$
Let the shares of $A, B$ and $C$ be $3 x, x$ and $5 x$ respectively.
Given, $5 x - x = 3600 \Rightarrow 4 x = 3600$
$\Rightarrow x = 900$
$∴ A^{'} s s h a r e + B^{'} s s h a r e = R s . 3 \times 900 + R s . 900$
$= R s . 2700 + R s . 900$
$= R s . 3600$

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An amount of money is to be distributed among A,BandC in the ratio 3:1:5. The difference between B′s share and C′s share is Rs.3600. What is the total of A′s share and B′s share?

The correct option is C Rs.3600Let the shares of A,BandC be 3x,xand5x respectively. Given, 5x−x=3600⇒4x=3600⇒x=900∴A′sshare+B′sshare=Rs.3×900+Rs.900=Rs.2700+Rs.900=Rs.3600

An amount of money is to be distributed among $A, B$ and $C$ in the ratio $3 : 1 : 5$ . The difference between $B^{'} s$ share and $C^{'} s$ share is $R s . 3600$ . What is the total of $A^{'} s$ share and $B^{'} s$ share?

The correct option is C $R s . 3600$
Let the shares of $A, B$ and $C$ be $3 x, x$ and $5 x$ respectively.
Given, $5 x - x = 3600 \Rightarrow 4 x = 3600$
$\Rightarrow x = 900$
$∴ A^{'} s s h a r e + B^{'} s s h a r e = R s . 3 \times 900 + R s . 900$
$= R s . 2700 + R s . 900$
$= R s . 3600$