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The incomes of Ramesh and Suresh are in the ratio of 5: 7, and their expenditures are in the ratio of 1 : 2. If each of them saves
Rs15,000, then what is Suresh's income?
25,000
35,000
45,000
15,000
- Let the income of Ramesh be \(5x\) and Suresh be \(7x\).
- Let the expenditure of Ramesh be \(y\) and Suresh be \(2y\).
- Both save 15,000, so for Ramesh: \(5x - y = 15,000\).
- For Suresh: \(7x - 2y = 15,000\).
- Solve the equations:
- Equation 1: \(y = 5x - 15,000\)
- Equation 2: \(2y = 7x - 15,000\)
- Substitute Equation 1 into Equation 2:
- \(2(5x - 15,000) = 7x - 15,000\)
- Simplify to find \(x = 5,000\).
- Suresh's income: \(7x = 7 \times 5,000 = 35,000\).
Option 2: 35,000
By: santosh ProfileResourcesReport error
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