Annual income of Amit and Veer are in the rat | vedclass

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(D) Let the annual income of Amit and Veer be $3x$ and $2x$ respectively.Let the annual expenditure of Amit and Veer be $5y$ and $3y$ respectively.We

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$6000$

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(D) Let the annual income of Amit and Veer be $3x$ and $2x$ respectively.Let the annual expenditure of Amit and Veer be $5y$ and $3y$ respectively.We know that $	ext{Income} - 	ext{Expenditure} = 	ext{Savings}$.For Amit: $3x - 5y = 1000$  --- (Equation $1$)For Veer: $2x - 3y = 1000$  --- (Equation $2$)From Equation $1$ and $2$,since both savings are equal:$3x - 5y = 2x - 3y$$3x - 2x = 5y - 3y$$x = 2y$Substitute $x = 2y$ into Equation $1$:$3(2y) - 5y = 1000$$6y - 5y = 1000$$y = 1000$Now,find $x$:$x = 2(1000) = 2000$Amit's annual income is $3x = 3 	imes 2000 = ₹ 6000$.

Annual income of Amit and Veer are in the ratio $3:2$,while the ratio of their expenditures is $5:3$. If at the end of the year each saves ₹ $1,000$,the annual income of Amit is (in ₹):

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