Question : If Rs.126.50 is divided among A, B and C in the ratio of 2 : 5 : 4 the share of B exceeds that of A by:
Option 1: Rs. 36.50
Option 2: Rs. 35.50
Option 3: Rs. 34.50
Option 4: Rs. 33.50
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Correct Answer: Rs. 34.50
Solution : Given: Rs. 126.50 is divided among A, B and C in the ratio of 2 : 5 : 4. So, they will get shares according to the ratio. A's share = ($\frac{2}{2+5+4})$ × 126.50 = $\frac{2}{11}$ × 126.50 = Rs. 23 B's share = ($\frac{5}{2+5+4})$ × 126.50 = $\frac{5}{11}$ × 126.50 = Rs. 57.50 Therefore, B's share exceeds A's by (57.50 – 23) = Rs. 34.50 Hence, the correct answer is Rs. 34.50.
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Question : A sum of Rs. 730 was divided among A, B and C in such a way that if A gets Rs. 3, then B gets Rs. 4. And if B gets Rs. 3.50, then C gets Rs. 3. The share of B exceeds that of C by:
Option 1: Rs. 30
Option 2: Rs. 40
Option 3: Rs. 70
Option 4: Rs. 210
Question : A certain sum of money was divided between A, B, and C in the ratio of 5 : 6 : 9. If A received Rs. 450, the sum divided was:
Option 1: Rs. 2000
Option 2: Rs. 1800
Option 3: Rs. 2250
Option 4: Rs. 1000
Question : Rs. 2,420 were divided among A, B, and C so that A : B = 5 : 4 and B : C = 9 : 10. Then C gets:
Option 1: Rs. 680
Option 2: Rs. 800
Option 3: Rs. 900
Option 4: Rs. 950
Question : A sum of Rs. 770 has been divided among A, B and C so that A receives $\frac{2}{9}$th of what B and C together receive. Then A's share is:
Option 1: Rs. 140
Option 2: Rs. 154
Option 3: Rs. 165
Option 4: Rs. 170
Question : If a sum of Rs. 1,170 was distributed among A, B, and C in the ratio 2 : 3 : 4, by mistake, in place of $\frac{1}{2}:\frac{1}{3}:\frac{1}{4}$, who was benefited most and by how much?
Option 1: B, Rs. 220
Option 2: C, Rs. 250
Option 3: B, Rs.270
Option 4: A, Rs. 280
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