The investments of P, Q, and R are in the ratio 12 : 82 : 38.
The total profit earned is ₹3,510.
We need to find the difference between the profit shares of Q and R.
Calculate the sum of the ratio parts:
Total parts = $12 + 82 + 38 = 132$
Find the difference in the ratio parts between Q and R:
Difference in parts = Q's parts - R's parts
Difference in parts = $82 - 38 = 44$
Calculate the value of one ratio part:
Value per part = Total Profit / Total Parts
Value per part = $\frac{₹3,510}{132}$
Calculate the difference in profit shares:
Difference in Profit = Difference in parts $\times$ Value per part
Difference in Profit = $44 \times \frac{₹3,510}{132}$
Simplify the expression:
Difference in Profit = $\frac{44}{132} \times ₹3,510
Difference in Profit = $\frac{1}{3} \times ₹3,510
Difference in Profit = ₹1,170
Therefore, the difference between the shares of Q and R is ₹1,170.
Kiran, Vimal and Naveen started a business by investing Rs. 1,35,000, Rs. 1,50,000 and Rs. 1,65,000 respectively. Find the share of each (respectively), out of an annual profit of Rs. 60,000.
When the incoming partner cannot bring premium for goodwill, then the necessary adjustment for goodwill is done through which one of the following?
A, B, C invest Rs. 20000, Rs. 30000, Rs. 40000 in a business. After one year, A withdrew his money but B and C continued for one more year. If the net profit after 2 years be Rs. 32000, then A’s share in the profit is:
Manoj received Rs. 6000 as his share out of the total profit of Rs. 9000 which he and Ramesh earned at the end of one year. If Manoj invested Rs. 20000 for 6 months, whereas Ramesh invested his amount for the whole year, what was the amount invested by Ramesh?
Three friends A, B, and C invested Rs. 20,000, Rs. 18,000, and Rs. 14,000, respectively in a business. If at the end of the year they got a profit of Rs. 7,800, then the profit share of B would be: