The ratio of income of two persons A and B is 8 : 5 and ratio of their expenditure is 5 : 3. If the…
Let the incomes of A and B be \(8x\) and \(5x\), and their expenditures be \(5y\) and \(3y\). Then \(8x - 5y = 2400\) and \(5x - 3y = 2000\). Eliminating \(y\): \(5(5x - 3y)…
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The ratio of income of two persons A and B is 8 : 5 and ratio of their expenditure is 5 : 3. If the savings of A and B are ₹ 2,400 and ₹ 2,000 respectively, then income of A (in rupees) is :
Answer and explanation
Correct answer B
Let the incomes of A and B be and , and their expenditures be and . Then and . Eliminating : . Therefore, the income of A is .
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RPSC Sub Inspector Combined Competitive Examination