The ratio between the present age of Manisha | vedclass

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(D) $1$. Parineeta's age after $9$ years is $33$ years. Therefore,Parineeta's present age $= 33 - 9 = 24$ years.$2$. Manisha is $9$ years younger than

Vedclass · Accepted Answer

$13$

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(D) $1$. Parineeta's age after $9$ years is $33$ years. Therefore,Parineeta's present age $= 33 - 9 = 24$ years.$2$. Manisha is $9$ years younger than Parineeta. Therefore,Manisha's present age $= 24 - 9 = 15$ years.$3$. The difference between Deepali's and Manisha's age is equal to Parineeta's present age ($24$ years). Let Deepali's age be $D$. So,$D - 15 = 24$,which gives $D = 24 + 15 = 39$ years.$4$. The ratio of Manisha's age to Deepali's age is $15:39$. Simplifying this ratio by dividing by $3$,we get $5:13$.$5$. Given the ratio is $5:x$,comparing $5:13$ with $5:x$,we find $x = 13$.

The ratio between the present age of Manisha and Deepali is $5:x$. Manisha is $9$ years younger than Parineeta. Parineeta's age after $9$ years will be $33$ years. The difference between Deepali's and Manisha's age is the same as the present age of Parineeta. What will come in place of $x$?

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