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17 Jun 2021, 04:30
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A
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
45%
(medium)
Question Stats:
69% (02:07) correct
31%
(02:26)
wrong
based on 167
sessions
History
Date
Time
Result
Not Attempted Yet
Yogesh and Mohan, two business partners, invest Rs. 21000 and Rs. 17500 respectively in their garment business and at the end of the year both of them
make a profit of Rs. 26400. Find their individual shares in the profit.
(A) Rs. 14400 and Rs. 12000
(B) Rs. 12000 and Rs. 14400
(C) Rs. 14000 and Rs. 12400
(D) Rs. 14200 and Rs. 12200
(E) none of these
make a profit of Rs. 26400. Find their individual shares in the profit.
(A) Rs. 14400 and Rs. 12000
(B) Rs. 12000 and Rs. 14400
(C) Rs. 14000 and Rs. 12400
(D) Rs. 14200 and Rs. 12200
(E) none of these
17 Jun 2021, 07:13
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Bunuel
Solution :
We are given,
- • Money invested by Yogesh = Rs 21000
• Money invested by Mohan = Rs 17500
• Total profit made by both = Rs 26400
Ratio of Yogesh and Mohan's investments = 21000 : 17500 = 6 : 5
Total ratio = 6 + 5 = 11
The profit received by each will be as per the ratio of their investments.
Therefore,
Yogesh's share in profit = \(\frac{6}{11} * 26400\)
- = 6 * 2400
- = 14400
- = 5 * 2400
= 12000
Hence, the correct answer is Option A.
17 Jun 2021, 09:08
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Y (invest) : M (invest) = 21,000 : 17,500 = 6 : 5.
Total: 6 + 5 = 11
Profit: 26,400 .
Y's share = \(\frac{6 }{ 11} * 26,400 = 14,400\)
M's share: 26,400 - 14,400 = 12,000
Answer A
Total: 6 + 5 = 11
Profit: 26,400 .
Y's share = \(\frac{6 }{ 11} * 26,400 = 14,400\)
M's share: 26,400 - 14,400 = 12,000
Answer A
