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The ratio of monthly income and saving of A is 5 : 2. The annual expenditure of A is Rs.108000. If the monthly income of A is increased by 20% and monthly saving of A is increased by 10%. Then find by what percentage expenditure of A is increased?
20/3%
50/3%
70/3%
80/3%
40/3%
- Let's break it down:
- Monthly income to saving ratio of A is 5:2. Thus, if income = 5x, savings = 2x.
- Expenditure is income minus savings, so monthly expenditure = 5x - 2x = 3x.
- Annual expenditure is Rs.108000, which implies monthly expenditure = Rs.9000 (since 108000 ÷ 12).
- So, 3x = 9000 implies x = 3000.
- Therefore, income = 5x = 15000, and savings = 2x = 6000.
- Now, calculate changes:
- Income increases by 20%: New income = 15000 + 20% of 15000 = 18000.
- Savings increase by 10%: New savings = 6000 + 10% of 6000 = 6600.
- New expenditure = 18000 - 6600 = 11400.
- Percentage increase in expenditure:
- Increase = New expenditure - Old expenditure = 11400 - 9000 = 2400.
- Percentage increase = (2400 / 9000) × 100 = 80/3%.
- The correct answer is Option: 4, 80/3%.
By: Parvesh Mehta ProfileResourcesReport error
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