Partnership
- A and B entered into a partnership investing Rs. 16000 and Rs. 12000 respectively. After 3 months, A withdrew Rs. 5000 while B invested Rs. 5000 more. After 3 more months. C joins of Rs. 21000. The share of B exceeds that of C, out of a total profit of Rs. 26400 after one year, by ?
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A : B : C = Rs. (16000 x 3 + 11000 x 9) : (12000 x 3 + 17000 x 9) : (21000 x 6)
= 147 : 189 : 126
= 7 : 9 : 6
∴ (B's share) - (C's share) = Rs. [ 26400 x (9/22) - 26400 x (6/22)]Correct Option: C
A : B : C = Rs. (16000 x 3 + 11000 x 9) : (12000 x 3 + 17000 x 9) : (21000 x 6)
= 147 : 189 : 126
= 7 : 9 : 6
∴ (B's share) - (C's share) = Rs. [ 26400 x (9/22) - 26400 x (6/22)]
= Rs. (10800 - 7200) = Rs. 3600
- A and B entered into partnership A invests Rs. 16,000 for 8 months and B remains in the business for 4 months. Out of a total profit, B claims 2/7 of the profit. B contributed ?
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Ratio of profits of A and B = 5/7 : 2/7 = 5 : 2
∵ (16000 x 8)/(N x 4) = 5/2Correct Option: D
Ratio of profits of A and B = 5/7 : 2/7 = 5 : 2
∵ (16000 x 8)/(N x 4) = 5/2
⇒ 20N = 256000
∴ N = 128000
So, B contributed Rs. 12800.
- A, B and C entered into partnership by making investments in the ratio 3 : 5 : 7 After a year, C invests another Rs. 3,37,600 while A withdrew Rs. 45,600. The ratio of investment then changes to 24 : 59 : 167. How much did A invest initially ?
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Let initial investment be 3k, 5k and 7k rupees.
∵ (3k - 45600) : 5k : (7k + 337600) = 24 : 59 : 167Correct Option: C
Let initial investment be 3k, 5k and 7k rupees.
∵ (3k - 45600) : 5k : (7k + 337600) = 24 : 59 : 167
⇒ (3k - 45600)/5k = 24/59
∴ k = 47200
∴ Initial investment of A = Rs. (47200 x 3) = Rs. 141600