Raman and Sanjay started a business by investing ₹ 63000 and ₹ 42000 respectively. If the total profit at the end of year is ₹ 9000, then what is the share of Raman ?

Options

A. ₹ 5400
B. ₹ 4500
C. ₹ 4200
D. ₹ 3600

Answer

To find Raman's share of the profit, we can follow these steps:

### Step 1: Determine the investments of Raman and Sanjay.
- Raman's investment = ₹63,000
- Sanjay's investment = ₹42,000

### Step 2: Calculate the ratio of their investments.
- The ratio of Raman's investment to Sanjay's investment = 63000:42000
- Simplifying this ratio:
- Divide both sides by 21000:
- \( \frac{63000}{21000} : \frac{42000}{21000} = 3:2 \)

### Step 3: Calculate the total parts in the ratio.
- Total parts = 3 (Raman) + 2 (Sanjay) = 5 parts

### Step 4: Determine the total profit.
- Total profit = ₹9,000

### Step 5: Calculate the value of one part.
- Value of one part = Total profit / Total parts
- Value of one part = ₹9,000 / 5 = ₹1,800

### Step 6: Calculate Raman's share of the profit.
- Raman's share = 3 parts
- Raman's share = 3 × Value of one part = 3 × ₹1,800 = ₹5,400

### Conclusion:
- Raman's share of the profit is ₹5,400.

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