In a business,a and c invested amounts in the ratio 2:1, whereas the ratio between amounts invested by A and B was 3:2. If their total profit is 1,573. How much amount of B will receive?
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Answered by
3
Answer:
A's share = 726
B's share = 484
C's share = 363
Step-by-step explanation:
Given, A:C = 2:1, A:B = 3:2, and the total profit = 1,573
To find A:B:C, taking LCM of the given two values of A, i.e., of 3 and 2 which is 6
∴ A:C becomes 2*3:1*3 = 6:3
and A:B becomes 3*2:2*2 = 6:4
∴ A:B:C = 6:4:3
Hence, share of A = (1573 * 6)/(6+4+3) = 726
share of B = (1573 * 4)/(6+4+3) = 484
and share of C = (1573 * 3)/(6+4+3) = 363
Answered by
3
a/c to question, A and C invested amounts in the ratio 2 : 1 or, 6 : 3 and A and B invested amounts in the ratio 3 : 2 or, 6 : 4
so, ratio of invested amounts of A , B and C = 6 : 4 : 3
given, their total profit = 1,573 Rs.
so, B will receive = 4/(6 + 4 + 3) × 1, 573
= 4/13 × 1,573
= 4 × 121
= 484 Rs.
hence. 484 amount is received by B
so, ratio of invested amounts of A , B and C = 6 : 4 : 3
given, their total profit = 1,573 Rs.
so, B will receive = 4/(6 + 4 + 3) × 1, 573
= 4/13 × 1,573
= 4 × 121
= 484 Rs.
hence. 484 amount is received by B
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