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A, B and C invested Rs 40,000, Rs. 48,000 and Rs 80,000, respectively, for a business at the start of a year. After six months, for the remaining time of the year. A added Rs4,000, B added Rs4,000 while C withdrew Rs4,000 every month. If the total profit is Rs6,72,000, then what is C's share (in Rs)?
1,96,750
1,80,480
2,11,200
2,80,320
Correct Option is 4- 280320
A, B, and C invested Rs. 40000, Rs.48000, and Rs. 80000, respectively The total profit = Rs. 672000 Solution After six months, for the remaining time of the year, A added 4000, B added 4000 and C withdrew *4000 every month. So, (4000 x 6) + (4000 x 5) + (4000x4) + (4000 x 3) + (4000 x 2) + (4000 x 1) = 4000 x 21 = 84000 A: B: C = [(40000 x 12) + 84000]: [(48000 x 12) + 84000]: [(8000012) - 84000] = (480000 + 84000): (576000+ 84000): (960000 - 84000) = 564000: 660000: 876000 = 564: 660: 876 The share of C = [876/(564 + 660 +876)] × 672000 = (876/2100) x 672000 = 280320 C's share is 280320
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