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A portion of Rs.6600 is invested at a 5% per annum, while the remainder is invested at a 3% per annum. If the annual income from the portion earning a 5% per annum is twice that of the other portion, what is the total income from the two investments after one year?
  • a)
    Rs.270
  • b)
    Rs.370
  • c)
    Rs.250
  • d)
    Rs.280
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
A portion of Rs.6600 is invested at a 5% per annum, while the remainde...
A. Rs.270 Explanation: 5x + 3y = z (Total Income) x + y = 6600 -(1) 5x= 2(3y) 5x – 6y = 0 -(2) By solving (1) and (2) we get, x = 3600 so y = 3000 (3600*5*1)/100 + (3000*3*1)/100 = 180 + 90 = 270
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Most Upvoted Answer
A portion of Rs.6600 is invested at a 5% per annum, while the remainde...
Let portion A=x
portion B=6600-x
5%of portion A=5x/100
3%of portion B=3(6600-x) /100
AtQ
5x/100=2(3(6600-x)) /100
x=3600
total income=5(3600) /100+3(6600-3600) /100
=270
option A
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Community Answer
A portion of Rs.6600 is invested at a 5% per annum, while the remainde...
Given:
- The total investment is Rs. 6600.
- A portion of Rs. x is invested at 5% per annum.
- The remainder, Rs. (6600 - x), is invested at 3% per annum.
- The annual income from the portion earning 5% is twice that of the other portion.

Let's solve the problem step by step:

Step 1: Calculate the income from the portion earning 5% per annum.
- The income from this portion is given by the formula: Income = Principal * Rate * Time.
- Let's assume the time period is 1 year.
- So, the income from this portion is 0.05x.

Step 2: Calculate the income from the portion earning 3% per annum.
- The income from this portion is given by the formula: Income = Principal * Rate * Time.
- Let's assume the time period is 1 year.
- So, the income from this portion is 0.03(6600 - x).

Step 3: According to the given information, the income from the portion earning 5% per annum is twice that of the other portion.
- So, we can write the equation: 0.05x = 2 * 0.03(6600 - x).

Step 4: Solve the equation to find the value of x.
0.05x = 2 * 0.03(6600 - x)
0.05x = 0.06(6600 - x)
0.05x = 396 - 0.06x
0.11x = 396
x = 3600

Step 5: Calculate the income from each portion.
- Income from the portion earning 5% per annum = 0.05 * 3600 = Rs. 180.
- Income from the portion earning 3% per annum = 0.03 * (6600 - 3600) = Rs. 90.

Step 6: Calculate the total income from the two investments.
Total income = Income from the portion earning 5% + Income from the portion earning 3%
Total income = 180 + 90 = Rs. 270

Therefore, the total income from the two investments after one year is Rs. 270. Hence, the correct answer is option A.
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A portion of Rs.6600 is invested at a 5% per annum, while the remainder is invested at a 3% per annum. If the annual income from the portion earning a 5% per annum is twice that of the other portion, what is the total income from the two investments after one year?a)Rs.270b)Rs.370c)Rs.250d)Rs.280Correct answer is option 'A'. Can you explain this answer?
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