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A invests ₹60,000 while B invests ₹90,000, with A's investment lasting for 10 months and B's for 8 months. The total profit amounts to ₹40,000. What is the A's share ?

A₹20,181.82

B₹18,181.82

C₹21,181.81

D₹22,181.82

Answer:

B. ₹18,181.82

Read Explanation:

Profit is divided according to Capital × Time.

Step 1: Calculate capital-time products

  • A:(60,000×10=600,000)A: (60{,}000 \times 10 = 600{,}000)

  • B:(90,000×8=720,000)B: (90{,}000 \times 8 = 720{,}000)

So the profit-sharing ratio is:

600,000:720,000=5:6600{,}000 : 720{,}000 = 5 : 6

Step 2: Find A's share

Total ratio parts:

5 + 6 = 11

A's share:

511×40,000\frac{5}{11} \times 40{,}000
=200,00011= \frac{200{,}000}{11}

₹18,181.82


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