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Aman, Preeti, and Shristi started a partnership with an investment of Rs. X - 1200, Rs. X and Rs. X + 1800 respectively. If the profit of Preeti is invested in a scheme at the rate of 18% p.a simple interest for 5 years, then the interest received is Rs. 3600. If the total profit of the business is Rs. 4800 more than twice the profit of Preeti, then which of the following statement(s) is/are true?
I. Sum of the Investment of Aman and Preeti is equal to the investment of Shristi
II. Value of X is a multiple of 18
III. Aman gets 18.75% of the total profit
Only I and II
Only II and III
Only I
Only I and III
All I, II, and III
- First, calculate Preeti's profit. The interest from the scheme is Rs. 3600, so Preeti's profit is Rs. 4000. (3600 = 4000 x 18/100 x 5)
- The total profit is Rs. 4800 more than twice Preeti's profit, so total profit = 2 * 4000 + 4800 = Rs. 12800.
- The profit ratio depends on the initial investment ratios: Aman = (X - 1200), Preeti = X, Shristi = (X + 1800).
- For statement I: Aman's + Preeti's investment = 2X - 1200, Shristi's investment = X + 1800. So, they sum to 3X - 1200 = X + 1800, i.e., 2X = 3000, so X = 1500.
- For statement II: X = 1500 which is a multiple of 18.
- For statement III: Aman's profit ratio = (X - 1200) = 300/1600 of total, which is 18.75% (if total = 12800).
- So, all three statements are true.
Correct Answer: Option 5, All I, II, and III.
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