Twelve percent of Kaushal's monthly salary is | vedclass

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(D) Let $K$,$N$,and $S$ be the monthly salaries of Kaushal,Nandini,and Suresh respectively.Given that $12\% 	ext{ of } K = 16\% 	ext{ of } N$,which

Vedclass · Accepted Answer

$24000$

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(D) Let $K$,$N$,and $S$ be the monthly salaries of Kaushal,Nandini,and Suresh respectively.Given that $12\% 	ext{ of } K = 16\% 	ext{ of } N$,which implies $0.12K = 0.16N$,or $K = \frac{16}{12}N = \frac{4}{3}N$.Given that Suresh's monthly salary is half of Nandini's,so $S = \frac{N}{2}$,which means $N = 2S$.Suresh's annual salary is $Rs$ $1.08$ Lakhs,so his monthly salary $S = \frac{1.08}{12} = 0.09$ Lakhs.Now,find $N$: $N = 2 	imes 0.09 = 0.18$ Lakhs.Finally,find $K$: $K = \frac{4}{3} 	imes 0.18 = 4 	imes 0.06 = 0.24$ Lakhs.$0.24$ Lakhs is equal to $24,000$.

Twelve percent of Kaushal's monthly salary is equal to sixteen percent of Nandini's monthly salary. Suresh's monthly salary is half that of Nandini's monthly salary. If Suresh's annual salary is $Rs$ $1.08$ Lakhs,what is Kaushal's monthly salary?

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