A sum of money is to be distributed among A,B,C,D in the ratio of 5:2:4:3. If A gets ₹1,000 more than D, then what is B's share?
- A₹1,200
- B₹1,000
- C₹500
- D₹1,600
Solution & Step-by-step Explanation
Let the shares of A,B,C, and D be 5k,2k,4k, and 3k respectively, where k is a constant multiplier.
Given that A gets ₹1,000 more than D:
Share of A−Share of D=1000
5k−3k=1000
2k=1000
k=500
We need to find B's share:
Share of B=2k=2×500=₹1,000
Given that A gets ₹1,000 more than D:
Share of A−Share of D=1000
5k−3k=1000
2k=1000
k=500
We need to find B's share:
Share of B=2k=2×500=₹1,000