A sum of Rs. 86700 is to be divided among A, | vedclass

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(B) Given that for every $100$ paise ($1$ rupee) that $A$ gets,$B$ gets $90$ paise.So,the ratio $A:B = 100:90 = 10:9$.Also,for every $100$ paise ($1$

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$27000$

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(B) Given that for every $100$ paise ($1$ rupee) that $A$ gets,$B$ gets $90$ paise.So,the ratio $A:B = 100:90 = 10:9$.Also,for every $100$ paise ($1$ rupee) that $B$ gets,$C$ gets $110$ paise.So,the ratio $B:C = 100:110 = 10:11$.To find the combined ratio $A:B:C$,we equate the $B$ term in both ratios.Multiply $A:B$ by $10$ and $B:C$ by $9$:$A:B = 100:90$$B:C = 90:99$Thus,$A:B:C = 100:90:99$.The sum of the ratio parts is $100 + 90 + 99 = 289$.$B$'s share $= \frac{90}{289} 	imes 86700$.Since $86700 / 289 = 300$,$B$'s share $= 90 	imes 300 = 27000$.

$A$ sum of $Rs. 86700$ is to be divided among $A, B$ and $C$ in such a manner that for every rupee that $A$ gets,$B$ gets $90$ paise and for every rupee that $B$ gets,$C$ gets $110$ paise. $B$'s share will be (in $Rs.$):

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