Question

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Monthly savings of four friends P, Q, R and S are in the ratio 1:2:5:3, respectively
. The monthly savings of
S is INR 2500 more than the monthly savings of Q. The monthly savings of R (in rupees) is:​

Answer 1

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Step-by-step explanation:

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Answer 2

Answer:

The monthly savings of $R$ is 12500/-.

Step-by-step explanation:

Given:

The ratio of the monthly savings of four friends P, Q, R and S is $1:2:5:3$.

The monthly savings of S is INR $2500$ more than the monthly savings of Q .

To Solve:

We can consider the monthly savings of the four friends are $1x , 2x, 5x$ and $3x$ .

The monthly savings of S is INR $2500$ more than the monthly savings of Q.

According to the above statement, the expression we can write that

$3x=2500+2x$

After further calculation, the expression will be $3x-2x=2500$ .

The value of $x$ is $2500$ .

So the monthly saving of P is $1x=1 \times 2500=2500/-$ .

The monthly saving of Q is $2x=2 \times 2500=5000/-$ .

The monthly saving of R is $5x=5 \times 2500=12500/-$ .

The monthly saving of S is $3x=3 \times 2500=7500/-$ .

Therefore, The monthly savings of $R$ is 12500/- .

To know more about the "ratio"

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