To find Isha's share of the profit, we first need to determine the total investment made by all partners. The profit distribution is directly proportional to the investment made by each partner.
The investments are:
Total Investment = ₹1,190 + ₹1,060 + ₹1,350 = ₹3,600
Isha's share in the profit is determined by the ratio of her investment to the total investment.
Isha's Investment Ratio = \(\frac{\text{Isha's Investment}}{\text{Total Investment}}\)
Isha's Investment Ratio = \(\frac{1350}{3600}\)
Simplify the ratio:
\(\frac{1350}{3600} = \frac{135}{360} = \frac{27}{72} = \frac{3}{8}\)
The total profit is ₹1,640. Isha's share is calculated by multiplying the total profit by her investment ratio.
Isha's Profit Share = Total Profit \(\times\) Isha's Investment Ratio
Isha's Profit Share = \(₹1,640 \times \frac{3}{8}\)
Isha's Profit Share = \(\frac{1640 \times 3}{8}\)
Isha's Profit Share = \(205 \times 3\)
Isha's Profit Share = \(₹615\)
Therefore, Isha's share in the profit is ₹615.
A, B and C invest in a business in the ratio 4 ∶ 5 ∶ 7. C is a sleeping partner, so his share of profits will be half of what it would have been if he were a working partner. If they make Rs 36,000 profit of which 25% is reinvested in the business, how much does B get (in Rs)?
Sumit, Ravi and Puneet invest Rs. 45000, Rs. 81000 and Rs. 90000 respectively to start a business. At the end of the year the total profit is Rs. 4800. 30% of the total profit gives in charity and rest is divided among them. What will be the share of Sumit?
A sum of ₹ 159250 is divided among A, B, C, and D such that the ratio of the shares of A and B is 1 : 3, that of B and C is 2 : 5, and that of C and D is 2 : 3. The share (in ₹) of A is:
A and B start a business by investing Rs. 1,00,000 and Rs. 1,50,000 respectively. Find the respective share of each out of a total profit of Rs. 24, 000.
Two partners A and B have started business with the capitals of Rs. 6,000 and Rs. 8,000 respectively. If they made profit of Rs. 5,600 then the share (in Rs.) of A is: