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A B and C invest to start a restaurant. The total investment was Rs. 3 lakhs. B invested in Rs. 50,000 more than A and C invested Rs. 25,000 less than B. If the profit at the end of the year was Rs. 14,400 then what is C's share of the profit (in Rs)?
- a)3600
- b)4800
- c)6000
- d)7200
Correct answer is option 'B'. Can you explain this answer?
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Verified Answer
A B and C invest to start a restaurant. The total investment was Rs. 3...
Let investment by A be Rs. N
Then investment by B will be N + 50000 and investment by C will be N + 25000,
Since total investment is Rs. 3 lakhs,
⇒ N + N + 50000 + N + 25000 = 300000
⇒ 3N = 225000
⇒ N = 75000
⇒ Investment by A = 75000
⇒ Investment by B = 125000
⇒ Investment by C = 100000
⇒ Ratio of Investment = 3 : 5 : 4
⇒ Ratio of profit = 3 : 5 : 4
Since Total profit = 14400
∴ Profit received by C = 4/12 × 14400 = 4800
Most Upvoted Answer
A B and C invest to start a restaurant. The total investment was Rs. 3...
Given Information:
- A, B, and C invested in a restaurant.
- The total investment was Rs. 3 lakhs.
- B invested Rs. 50,000 more than A.
- C invested Rs. 25,000 less than B.
- The profit at the end of the year was Rs. 14,400.
To find: C's share of the profit (in Rs).
Let's break down the given information step by step to solve the problem.
Step 1: Determine the individual investments of A, B, and C.
Let A's investment be x.
According to the given information:
B invested Rs. 50,000 more than A, so B's investment = x + Rs. 50,000.
C invested Rs. 25,000 less than B, so C's investment = (x + Rs. 50,000) - Rs. 25,000.
Step 2: Calculate the total investment.
The total investment was Rs. 3 lakhs, so we can write the equation:
x + (x + Rs. 50,000) + [(x + Rs. 50,000) - Rs. 25,000] = Rs. 3,00,000.
Simplifying the equation:
3x + Rs. 75,000 = Rs. 3,00,000.
Subtracting Rs. 75,000 from both sides:
3x = Rs. 2,25,000.
Dividing both sides by 3:
x = Rs. 75,000.
So, A's investment = Rs. 75,000.
B's investment = Rs. 75,000 + Rs. 50,000 = Rs. 1,25,000.
C's investment = Rs. 1,25,000 - Rs. 25,000 = Rs. 1,00,000.
Step 3: Calculate the shares of profit.
Since the total investment is Rs. 3 lakhs and A's investment is Rs. 75,000, A's share of profit can be calculated as:
A's share = (A's investment / Total investment) * Total profit
= (75,000 / 3,00,000) * 14,400
= (1/4) * 14,400
= Rs. 3,600.
Similarly, B's share of profit can be calculated as:
B's share = (B's investment / Total investment) * Total profit
= (1,25,000 / 3,00,000) * 14,400
= (5/12) * 14,400
= Rs. 6,000.
Finally, C's share of profit can be calculated as:
C's share = Total profit - (A's share + B's share)
= 14,400 - (3,600 + 6,000)
= 14,400 - 9,600
= Rs. 4,800.
Therefore, C's share of the profit is Rs. 4,800.
- A, B, and C invested in a restaurant.
- The total investment was Rs. 3 lakhs.
- B invested Rs. 50,000 more than A.
- C invested Rs. 25,000 less than B.
- The profit at the end of the year was Rs. 14,400.
To find: C's share of the profit (in Rs).
Let's break down the given information step by step to solve the problem.
Step 1: Determine the individual investments of A, B, and C.
Let A's investment be x.
According to the given information:
B invested Rs. 50,000 more than A, so B's investment = x + Rs. 50,000.
C invested Rs. 25,000 less than B, so C's investment = (x + Rs. 50,000) - Rs. 25,000.
Step 2: Calculate the total investment.
The total investment was Rs. 3 lakhs, so we can write the equation:
x + (x + Rs. 50,000) + [(x + Rs. 50,000) - Rs. 25,000] = Rs. 3,00,000.
Simplifying the equation:
3x + Rs. 75,000 = Rs. 3,00,000.
Subtracting Rs. 75,000 from both sides:
3x = Rs. 2,25,000.
Dividing both sides by 3:
x = Rs. 75,000.
So, A's investment = Rs. 75,000.
B's investment = Rs. 75,000 + Rs. 50,000 = Rs. 1,25,000.
C's investment = Rs. 1,25,000 - Rs. 25,000 = Rs. 1,00,000.
Step 3: Calculate the shares of profit.
Since the total investment is Rs. 3 lakhs and A's investment is Rs. 75,000, A's share of profit can be calculated as:
A's share = (A's investment / Total investment) * Total profit
= (75,000 / 3,00,000) * 14,400
= (1/4) * 14,400
= Rs. 3,600.
Similarly, B's share of profit can be calculated as:
B's share = (B's investment / Total investment) * Total profit
= (1,25,000 / 3,00,000) * 14,400
= (5/12) * 14,400
= Rs. 6,000.
Finally, C's share of profit can be calculated as:
C's share = Total profit - (A's share + B's share)
= 14,400 - (3,600 + 6,000)
= 14,400 - 9,600
= Rs. 4,800.
Therefore, C's share of the profit is Rs. 4,800.
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A B and C invest to start a restaurant. The total investment was Rs. 3 lakhs. B invested in Rs. 50,000 more than A and C invested Rs. 25,000 less than B. If the profit at the end of the year was Rs. 14,400 then what is C's share of the profit (in Rs)?a)3600b)4800c)6000d)7200Correct answer is option 'B'. Can you explain this answer?
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A B and C invest to start a restaurant. The total investment was Rs. 3 lakhs. B invested in Rs. 50,000 more than A and C invested Rs. 25,000 less than B. If the profit at the end of the year was Rs. 14,400 then what is C's share of the profit (in Rs)?a)3600b)4800c)6000d)7200Correct answer is option 'B'. Can you explain this answer? for Railways 2024 is part of Railways preparation. The Question and answers have been prepared according to the Railways exam syllabus. Information about A B and C invest to start a restaurant. The total investment was Rs. 3 lakhs. B invested in Rs. 50,000 more than A and C invested Rs. 25,000 less than B. If the profit at the end of the year was Rs. 14,400 then what is C's share of the profit (in Rs)?a)3600b)4800c)6000d)7200Correct answer is option 'B'. Can you explain this answer? covers all topics & solutions for Railways 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A B and C invest to start a restaurant. The total investment was Rs. 3 lakhs. B invested in Rs. 50,000 more than A and C invested Rs. 25,000 less than B. If the profit at the end of the year was Rs. 14,400 then what is C's share of the profit (in Rs)?a)3600b)4800c)6000d)7200Correct answer is option 'B'. Can you explain this answer?.
A B and C invest to start a restaurant. The total investment was Rs. 3 lakhs. B invested in Rs. 50,000 more than A and C invested Rs. 25,000 less than B. If the profit at the end of the year was Rs. 14,400 then what is C's share of the profit (in Rs)?a)3600b)4800c)6000d)7200Correct answer is option 'B'. Can you explain this answer? for Railways 2024 is part of Railways preparation. The Question and answers have been prepared according to the Railways exam syllabus. Information about A B and C invest to start a restaurant. The total investment was Rs. 3 lakhs. B invested in Rs. 50,000 more than A and C invested Rs. 25,000 less than B. If the profit at the end of the year was Rs. 14,400 then what is C's share of the profit (in Rs)?a)3600b)4800c)6000d)7200Correct answer is option 'B'. Can you explain this answer? covers all topics & solutions for Railways 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A B and C invest to start a restaurant. The total investment was Rs. 3 lakhs. B invested in Rs. 50,000 more than A and C invested Rs. 25,000 less than B. If the profit at the end of the year was Rs. 14,400 then what is C's share of the profit (in Rs)?a)3600b)4800c)6000d)7200Correct answer is option 'B'. Can you explain this answer?.
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