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Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,85% and 75% respectively. If their savings are in the ratio 8 : 9 : 20, find C salary. Answer is b , explain (a) 48000 (b) 64000 (c) 40000 (d) 32000?
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Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,...
Correct option is B)
Let us assume that their savings are 8k,9k and 20k respectively.
A spends 80% of his salary. Thus he saves (100−80=20%) of his salary.
So, 20%=8k
Therefore, A's total salary i.e., 100%=40k
B spends 85% of his salary. Thus he saves (100−85=15%) of his salary. So, 15% = 9k
Therefore, B's total salary i.e., 100%=60k
C spends 75% of his salary. Thus he saves (100−75=25%) of his salary. So, 25% = 20k
Therefore, C's total salary i.e., 100%=80k
According to the question,
40k+60k+80k=1,44,000
k = 800
Thus, C's salary = 80k = 80 � 800 = 64,000
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Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,...
Given Information
- Total salary of A, B, and C = ₹1,44,000
- Spending percentages:
- A spends 80%
- B spends 85%
- C spends 75%
- Savings ratio of A, B, and C = 8 : 9 : 20
Calculating Total Savings
- Let the salaries of A, B, and C be A, B, and C respectively.
- Savings of A = A - 0.8A = 0.2A
- Savings of B = B - 0.85B = 0.15B
- Savings of C = C - 0.75C = 0.25C
Setting Up the Savings Ratio
- The savings can be represented as:
- 0.2A : 0.15B : 0.25C = 8 : 9 : 20
Finding a Common Variable
- Let the common multiplier be k.
- Then, we can express the savings as:
- 0.2A = 8k
- 0.15B = 9k
- 0.25C = 20k
Expressing Salaries in Terms of k
- From the savings:
- A = 40k
- B = 60k
- C = 80k
Calculating the Total Salary
- The total salary equation becomes:
- 40k + 60k + 80k = 1,44,000
- 180k = 1,44,000
- k = 800
Calculating Individual Salaries
- A = 40k = 40 * 800 = ₹32,000
- B = 60k = 60 * 800 = ₹48,000
- C = 80k = 80 * 800 = ₹64,000
Final Answer
- Thus, the salary of C is ₹64,000. The answer is (b) 64000.
- Total salary of A, B, and C = ₹1,44,000
- Spending percentages:
- A spends 80%
- B spends 85%
- C spends 75%
- Savings ratio of A, B, and C = 8 : 9 : 20
Calculating Total Savings
- Let the salaries of A, B, and C be A, B, and C respectively.
- Savings of A = A - 0.8A = 0.2A
- Savings of B = B - 0.85B = 0.15B
- Savings of C = C - 0.75C = 0.25C
Setting Up the Savings Ratio
- The savings can be represented as:
- 0.2A : 0.15B : 0.25C = 8 : 9 : 20
Finding a Common Variable
- Let the common multiplier be k.
- Then, we can express the savings as:
- 0.2A = 8k
- 0.15B = 9k
- 0.25C = 20k
Expressing Salaries in Terms of k
- From the savings:
- A = 40k
- B = 60k
- C = 80k
Calculating the Total Salary
- The total salary equation becomes:
- 40k + 60k + 80k = 1,44,000
- 180k = 1,44,000
- k = 800
Calculating Individual Salaries
- A = 40k = 40 * 800 = ₹32,000
- B = 60k = 60 * 800 = ₹48,000
- C = 80k = 80 * 800 = ₹64,000
Final Answer
- Thus, the salary of C is ₹64,000. The answer is (b) 64000.
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Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,85% and 75% respectively. If their savings are in the ratio 8 : 9 : 20, find C salary. Answer is b , explain (a) 48000 (b) 64000 (c) 40000 (d) 32000?
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Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,85% and 75% respectively. If their savings are in the ratio 8 : 9 : 20, find C salary. Answer is b , explain (a) 48000 (b) 64000 (c) 40000 (d) 32000? for CLAT 2025 is part of CLAT preparation. The Question and answers have been prepared according to the CLAT exam syllabus. Information about Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,85% and 75% respectively. If their savings are in the ratio 8 : 9 : 20, find C salary. Answer is b , explain (a) 48000 (b) 64000 (c) 40000 (d) 32000? covers all topics & solutions for CLAT 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,85% and 75% respectively. If their savings are in the ratio 8 : 9 : 20, find C salary. Answer is b , explain (a) 48000 (b) 64000 (c) 40000 (d) 32000?.
Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,85% and 75% respectively. If their savings are in the ratio 8 : 9 : 20, find C salary. Answer is b , explain (a) 48000 (b) 64000 (c) 40000 (d) 32000? for CLAT 2025 is part of CLAT preparation. The Question and answers have been prepared according to the CLAT exam syllabus. Information about Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,85% and 75% respectively. If their savings are in the ratio 8 : 9 : 20, find C salary. Answer is b , explain (a) 48000 (b) 64000 (c) 40000 (d) 32000? covers all topics & solutions for CLAT 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Total salary of three persons A, B and C is ₹1,44,000. They spend 80%,85% and 75% respectively. If their savings are in the ratio 8 : 9 : 20, find C salary. Answer is b , explain (a) 48000 (b) 64000 (c) 40000 (d) 32000?.
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