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The ratio of the income of A and B is 7 : 8, and the ratio of the income of B and C is 8 : 11, If the difference in the income earned by A and C is Rs. 800, then find the sum of income earned by all three of them.
  • a)
    Rs. 5200
  • b)
    Rs. 4800
  • c)
    Rs. 4000
  • d)
    Rs. 3600
Correct answer is option 'A'. Can you explain this answer?
Most Upvoted Answer
The ratio of the income of A and B is 7 : 8, and the ratio of the inco...
Given:
The ratio of the income of A and B = 7 : 8
The ratio of the income of B and C = 8 : 11
The difference in the income earned by A and C = Rs. 800
Calculation:
According to the question,
The ratio of the income of A and B = 7 : 8
The ratio of the income of B and C = 8 : 11
By combining the ratios, we get,
The ratio of the income of A, B and C = 7 : 8 : 11
Income of C = 11k
Income of A = 7k
The difference in the income earned by A and C = 11k - 7k = 4k
Again according to the question,
⇒ 4k = 800
⇒ k = 200
The income of A, B and C = 7k + 8k + 11k = 26k
Sum of income of A, B and C = 26 × 200 = Rs. 5200
Therefore, 'Rs. 5200' is the required answer.
Free Test
Community Answer
The ratio of the income of A and B is 7 : 8, and the ratio of the inco...
A:B= 7:8, B:C=8:11
A:B:C=7:8:11 (7+8+11=26 units),
C-A=11-7=4 units

According to the question,
Difference between C and A=800 rs
or (C-A) = 800 rs.
or 4units= 800 rs.
so 1 unit= 200 rs.

now sum of their incomes or 26 units = (26×200)rs = 5200 rs.

(Answer).
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The ratio of the income of A and B is 7 : 8, and the ratio of the income of B and C is 8 : 11, If the difference in the income earned by A and C is Rs. 800, then find the sum of income earned by all three of them.a)Rs. 5200b)Rs. 4800c)Rs. 4000d)Rs. 3600Correct answer is option 'A'. Can you explain this answer?
Question Description
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