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(D) Let the first sum of money be divided among $C, A$ and $B$ in the ratio $4:5:6$. Thus,$C = 4x, A = 5x, B = 6x$ for some constant $x$.Let the secon

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Cannot be determined

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(D) Let the first sum of money be divided among $C, A$ and $B$ in the ratio $4:5:6$. Thus,$C = 4x, A = 5x, B = 6x$ for some constant $x$.Let the second sum of money be divided between $M$ and $N$ equally. Thus,$M = y$ and $N = y$ for some constant $y$.According to the problem,$B$ got $2000$ more than $M$,which gives the equation: $6x - y = 2000$.We are asked to find the value of $C$,which is $4x$.From the equation $6x - y = 2000$,we have two variables $x$ and $y$ and only one equation. Therefore,it is impossible to determine the unique value of $x$ without further information about the relationship between the two sums of money or the value of $y$.Thus,the value of $C$ cannot be determined.

$A$ sum of money is divided among $C, A$ and $B$ in the ratio of $4:5:6$ and another sum of money is divided between $M$ and $N$ equally. If $B$ got $2000$ more than $M$,then how much does $C$ get (in $Rs.$)?

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