Answer:
Rs 1,650
Step-by-step explanation:
The given contribution are;
<em>A</em> contributes Rs 20,000, and <em>B</em> contributes Rs 30,000
The percentage of the profit <em>A</em> receives as manager = 25%
The amount of the profit divided in the ratio of their contribution = The remaining profit (75%)
The amount <em>B</em> gets = Rs1,350
The amount <em>A</em> gets = required
The ratio of their contribution at which the remaining profit is shared = 20,000:30,000 = 2:3
Where, out of 5 parts of 75% of the profits, <em>B</em> gets 3, while <em>A</em> gets 2
Let <em>P</em> represent the profit, we have;
B's share = 3/5× 0.75 × P = 1,350
∴ P = (5 × 1,350/3)/0.75 = 3,000
<em>A</em> gets 25% of the profits and 2/5 of the 75% remaining profit
∴ The amount <em>A</em> gets = 0.25×3000 + (2/5)×0.75×3000 = 1,650
Or simply put;
<em>A</em> gets the remainder of the profit which is Rs 3,000 - Rs 1,350 = Rs 1,650
