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The ratio of the incomes of A and B is 3 : 5, whereas the ratio of their expenditures is 4 : 7 respectively. If A and B save Rs16,000 and
Rs26,000, respectively, then what is the difference (in Rs) between their expenditures?
6800
5400
5000
6000
- The ratio of incomes of A and B is given as 3:5. Let's denote A's income as 3x and B's income as 5x.
- The ratio of expenditures of A and B is 4:7. Let's denote A's expenditure as 4y and B's expenditure as 7y.
- A saves Rs.16,000, which means \(3x - 4y = 16,000\).
- B saves Rs.26,000, which means \(5x - 7y = 26,000\).
- We have two equations:
1. \(3x - 4y = 16,000\)
2. \(5x - 7y = 26,000\)
- Solving these equations simultaneously helps to find the values of x and y.
- Substitute x and y back to find their expenditures.
- The difference in expenditures of A and B is calculated to be Rs. 6,000.
- Option 4: 6000 is the correct answer.
By: santosh ProfileResourcesReport error
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