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The ratio of income in two consecutive years is 2:3 respectively.The ratio of their expenditure is 5:9 . Income of second year is ₹45000 and expenditure of first year is ₹25000. Savings in both years together is?
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The ratio of income in two consecutive years is 2:3 respectively.The r...
Understanding the Problem
To find the savings for both years based on the given ratios of income and expenditure, let's analyze the provided information:
- Income ratio for two consecutive years: 2:3
- Expenditure ratio for two consecutive years: 5:9
- Income of the second year: ₹45000
- Expenditure of the first year: ₹25000
Calculating Income for the First Year
Since the income ratio is 2:3, we can denote the income of the first year as \(2x\) and the second year as \(3x\).
Given that the income of the second year is ₹45000:
- \(3x = 45000\)
- \(x = 15000\)
Therefore, the income of the first year is:
- \(2x = 2 \times 15000 = ₹30000\)
Calculating Expenditure for the Second Year
Using the expenditure ratio of 5:9, let the expenditure of the first year be \(5y\) and the second year be \(9y\).
We know the expenditure of the first year is ₹25000:
- \(5y = 25000\)
- \(y = 5000\)
Thus, the expenditure of the second year is:
- \(9y = 9 \times 5000 = ₹45000\)
Calculating Savings for Both Years
- **Savings in the First Year**:
- Income - Expenditure = ₹30000 - ₹25000 = ₹5000
- **Savings in the Second Year**:
- Income - Expenditure = ₹45000 - ₹45000 = ₹0
Calculating Total Savings
Combining both years' savings:
- Total Savings = Savings in First Year + Savings in Second Year
- Total Savings = ₹5000 + ₹0 = ₹5000
Final Answer
The total savings in both years together is ₹5000.
To find the savings for both years based on the given ratios of income and expenditure, let's analyze the provided information:
- Income ratio for two consecutive years: 2:3
- Expenditure ratio for two consecutive years: 5:9
- Income of the second year: ₹45000
- Expenditure of the first year: ₹25000
Calculating Income for the First Year
Since the income ratio is 2:3, we can denote the income of the first year as \(2x\) and the second year as \(3x\).
Given that the income of the second year is ₹45000:
- \(3x = 45000\)
- \(x = 15000\)
Therefore, the income of the first year is:
- \(2x = 2 \times 15000 = ₹30000\)
Calculating Expenditure for the Second Year
Using the expenditure ratio of 5:9, let the expenditure of the first year be \(5y\) and the second year be \(9y\).
We know the expenditure of the first year is ₹25000:
- \(5y = 25000\)
- \(y = 5000\)
Thus, the expenditure of the second year is:
- \(9y = 9 \times 5000 = ₹45000\)
Calculating Savings for Both Years
- **Savings in the First Year**:
- Income - Expenditure = ₹30000 - ₹25000 = ₹5000
- **Savings in the Second Year**:
- Income - Expenditure = ₹45000 - ₹45000 = ₹0
Calculating Total Savings
Combining both years' savings:
- Total Savings = Savings in First Year + Savings in Second Year
- Total Savings = ₹5000 + ₹0 = ₹5000
Final Answer
The total savings in both years together is ₹5000.
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The ratio of income in two consecutive years is 2:3 respectively.The ratio of their expenditure is 5:9 . Income of second year is ₹45000 and expenditure of first year is ₹25000. Savings in both years together is?
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The ratio of income in two consecutive years is 2:3 respectively.The ratio of their expenditure is 5:9 . Income of second year is ₹45000 and expenditure of first year is ₹25000. Savings in both years together is? for Bank Exams 2025 is part of Bank Exams preparation. The Question and answers have been prepared according to the Bank Exams exam syllabus. Information about The ratio of income in two consecutive years is 2:3 respectively.The ratio of their expenditure is 5:9 . Income of second year is ₹45000 and expenditure of first year is ₹25000. Savings in both years together is? covers all topics & solutions for Bank Exams 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The ratio of income in two consecutive years is 2:3 respectively.The ratio of their expenditure is 5:9 . Income of second year is ₹45000 and expenditure of first year is ₹25000. Savings in both years together is?.
The ratio of income in two consecutive years is 2:3 respectively.The ratio of their expenditure is 5:9 . Income of second year is ₹45000 and expenditure of first year is ₹25000. Savings in both years together is? for Bank Exams 2025 is part of Bank Exams preparation. The Question and answers have been prepared according to the Bank Exams exam syllabus. Information about The ratio of income in two consecutive years is 2:3 respectively.The ratio of their expenditure is 5:9 . Income of second year is ₹45000 and expenditure of first year is ₹25000. Savings in both years together is? covers all topics & solutions for Bank Exams 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The ratio of income in two consecutive years is 2:3 respectively.The ratio of their expenditure is 5:9 . Income of second year is ₹45000 and expenditure of first year is ₹25000. Savings in both years together is?.
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