Quantitative Aptitude
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Question 1
What is the difference between the compound interest on ₹ 5000 for 1.5 years at 4% per annum compounded yearly and half-yearly?
Correct Answer: Option A
C.I. when interest
compounded yearly
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| = ₹ 5304. |
C.I. when interest is
compounded half-yearly
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| = ₹ 5306.04 |
∴Difference = ₹ (5306.04 - 5304) = ₹ 2.04
Question 2
Albert invested an amount of ₹ 8000 in a fixed deposit scheme for 2 years at compound interest rate 5 p.c.p.a. How much amount will Albert get on maturity of the fixed deposit?
Correct Answer: Option D
Amount:
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| = ₹ 8820. |
Question 3
A bank offers 5% compound interest calculated on half-yearly basis. A customer deposits ₹ 1600 each on 1st January and 1st July of a year. At the end of the year, the amount he would have gained by way of interest is:
Correct Answer: Option B
Amount:
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| = ₹ 3321. |
∴ C.I. = ₹ (3321 - 3200) = Rs. 121
Question 4
Find the compound interest on ₹ 15,625 for 9 months at 16% per annum compounded quarterly.
Correct Answer: Option C
P = ₹ 15625, n = 9 months = 3 quarters,
R = 16% p.a. = 4% per quarter.
Amount:
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| = ₹ 17576 |
∴ C.I. = ₹ (17576 - 15625) = ₹1951
Question 5
Sam invested ₹ 15000 @ 10% per annum for one year. If the interest is compounded half-yearly, then the amount received by Sam at the end of the year will be:
Correct Answer: Option C
P = ₹ 15000; R = 10% p.a. = 5% per half-year; T= 1 year = 2 half-years.
Amount:
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| = ₹ 16537.50 |
Question 6
The difference between simple interest and compound interest on ₹ 1200 for one year at 10% per annum reckoned half-yearly is:
Correct Answer: Option B
| S.I. = ₹ | ![]() |
1200 x 10 x 1 | ![]() |
= ₹ 120. |
| 100 |
| C.I. = Rs. | ![]() |
1200 x | ![]() |
1 + | 5 | ![]() |
2 | - 1200 | ![]() |
= ₹ 123. |
| 100 |
∴ Difference = ₹ (123 - 120) = ₹ 3.
Question 7
The compound interest on a certain sum for 2 years at 10% per annum is ₹ 525. The simple interest on the same sum for double the time at half the rate percent per annum is:
Correct Answer: Option B
Let the sum be ₹ P.
| Then, | ![]() |
P | ![]() |
1 + | 10 | ![]() |
2 | - P | ![]() |
= 525 |
| 100 |
| ⇒ | P | ![]() |
![]() |
11 | ![]() |
2 | - 1 | ![]() |
= 525 |
| 10 |
| ⇒ P = | ![]() |
525 x 100 | ![]() |
= 2500. |
| 21 |
∴ Sum = ₹ 2500.
| So, S.I. = ₹ | ![]() |
2500 x 5 x 4 | ![]() |
= ₹ 500 |
| 100 |
Question 8
What will be the difference between simple and compound interest @ 10% per annum on a sum of ₹ 1000 after 4 year?
Correct Answer: Option D
| S.I. = ₹ | ![]() |
1000 x 10 x 4 | ![]() |
= ₹ 400. |
| 100 |
| C.I. = ₹ | ![]() |
1000 x | ![]() |
1 + | 10 | ![]() |
4 | - 1000 | ![]() |
= ₹ 464.10 |
| 100 |
∴ Difference = ₹ (464.14 - 400) = ₹ 64.10
Question 9
What will be compound interest on a sum of ₹ 25000 after 3 years at the rate of 12 p. c. p. a ?
Correct Answer: Option C
Amount:
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| = ₹ 35123.20 |
∴ C.I. = ₹ (35123.20 - 25000) = ₹ 10123.20
Question 10
A sum of money is borrowed and paid back in two annual instalments of ₹ 882 each allowing 5% compound interest. The sum borrowed was:
Correct Answer: Option B
Principal
= (P.W. of ₹ 882 due 1 year hence) + (P.W. of ₹ 882 due 2 years hence)
= 882 + 882
( 1 + 5 / 100) (1 + 5 /100)2
= 882 x 20 + 882 x 400
21 441
= ₹ 1640.



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