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Compound Interest - General Questions (2)

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  • Compound Interest
  • Compound Interest - General Questions
9. 

At what rate of compound interest per annum will a sum of Rs. 1200 become Rs. 1348.32 in 2 years?

A. 6%
B. 6.5%
C. 7%
D. 7.5%

Answer: Option A

Explanation:

Let the rate be R% p.a.

Then, 1200 x 1-sym-oparen-h1 1 + R 1-sym-cparen-h1 2 = 1348.32
100
1-sym-oparen-h1 1 + R 1-sym-cparen-h1 2 = 134832 = 11236
100 120000 10000
1-sym-oparen-h1 1 + R 1-sym-cparen-h1 2 = 1-sym-oparen-h1 106 1-sym-cparen-h1 2
100 100
 1 + R = 106
100 100

 R = 6%

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10. 

What will be the compound interest on a sum of Rs. 25,000 after 3 years at the rate of 12 p.c.p.a.?

A. Rs. 9000.30
B. Rs. 9720
C. Rs. 10123.20
D. Rs. 10483.20
E. None of these

Answer: Option C

Explanation:

Amount
= Rs. 1-sym-obracket-h1 25000 x 1-sym-oparen-h1 1 + 12 1-sym-cparen-h1 3 1-sym-cbracket-h1
100
 
= Rs. 1-sym-oparen-h1 25000 x 28 x 28 x 28 1-sym-cparen-h1
25 25 25
  = Rs. 35123.20

 C.I. = Rs. (35123.20 - 25000) = Rs. 10123.20

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11. 

The compound interest on Rs. 30,000 at 7% per annum is Rs. 4347. The period (in years) is:

A. 2
B. 2 1/2
C. 3
D. 4

Answer: Option A

Explanation:

Amount = Rs. (30000 + 4347) = Rs. 34347.

Let the time be n years.

Then, 30000 1-sym-oparen-h1 1 + 7 1-sym-cparen-h1 n = 34347
100
1-sym-oparen-h1 107 1-sym-cparen-h1 n = 34347 = 11449 = 1-sym-oparen-h1 107 1-sym-cparen-h1 2
100 30000 10000 100

 n = 2 years.

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12. 

What is the difference between the compound interests on Rs. 5000 for 11-div-1by2 years at 4% per annum compounded yearly and half-yearly?

A. Rs. 2.04
B. Rs. 3.06
C. Rs. 4.80
D. Rs. 8.30

Answer: Option A

Explanation:

C.I. when interest
compounded yearly    
= Rs. 1-sym-obracket-h1 5000 x 1-sym-oparen-h1 1 + 4 1-sym-cparen-h1 x 1-sym-oparen-h1 1 +  x 4 1-sym-cparen-h1 1-sym-cbracket-h1
100 100
 
= Rs. 1-sym-oparen-h1 5000 x 26 x 51 1-sym-cparen-h1
25 50
  = Rs. 5304.
C.I. when interest is
compounded half-yearly
= Rs. 1-sym-obracket-h1 5000 x 1-sym-oparen-h1 1 + 2 1-sym-cparen-h1 3 1-sym-cbracket-h1
100
 
= Rs. 1-sym-oparen-h1 5000 x 51 x 51 x 51 1-sym-cparen-h1
50 50 50
  = Rs. 5306.04

 Difference = Rs. (5306.04 - 5304) = Rs. 2.04

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13. 

There is 60% increase in an amount in 6 years at simple interest. What will be the compound interest of Rs. 12,000 after 3 years at the same rate?

A. Rs. 2160
B. Rs. 3120
C. Rs. 3972
D. Rs. 6240
E. None of these

Answer: Option C

Explanation:

Let P = Rs. 100. Then, S.I. Rs. 60 and T = 6 years.

 R = 1-sym-oparen-h1 100 x 60 1-sym-cparen-h1 = 10% p.a.
100 x 6

Now, P = Rs. 12000. T = 3 years and R = 10% p.a.

 C.I.
= Rs. 1-sym-obracket-h1 12000 x 1-sym-obrace-h2 1-sym-oparen-h1 1 + 10 1-sym-cparen-h1 3 - 1 1-sym-cbrace-h2 1-sym-cbracket-h1
100
 
= Rs. 1-sym-oparen-h1 12000 x 331 1-sym-cparen-h1
1000
  = 3972.
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14. 

The difference between simple and compound interests compounded annually on a certain sum of money for 2 years at 4% per annum is Re. 1. The sum (in Rs.) is:

A. 625
B. 630
C. 640
D. 650

Answer: Option A

Explanation:

Let the sum be Rs. x. Then,

C.I. = 1-sym-obracket-h1 x 1-sym-oparen-h1 1 + 4 1-sym-cparen-h1 2 - x 1-sym-cbracket-h1 = 1-sym-oparen-h1 676 x - x 1-sym-cparen-h1 = 51 x.
100 625 625
S.I. = 1-sym-oparen-h1 x x 4 x 2 1-sym-cparen-h1 = 2x .
100 25
51x - 2x = 1
625 25

 x = 625.

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15. 

A bank offers 5% compound interest calculated on half-yearly basis. A customer deposits Rs. 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:

A. Rs. 120
B. Rs. 121
C. Rs. 122
D. Rs. 123

Answer: Option B

Explanation:

Amount
= Rs. 1-sym-obracket-h1 1600 x 1-sym-oparen-h1 1 + 5 1-sym-cparen-h1 2 + 1600 x 1-sym-oparen-h1 1 + 5 1-sym-cparen-h1 1-sym-cbracket-h1
2 x 100 2 x 100
 
= Rs. 1-sym-obracket-h1 1600 x 41 x 41 + 1600 x 41 1-sym-cbracket-h1
40 40 40
 
= Rs. 1-sym-obracket-h1 1600 x 41 1-sym-oparen-h1 41 + 1 1-sym-cparen-h1 1-sym-cbracket-h1
40 40
 
= Rs. 1-sym-obracket-h1 1600 x 41 x 81 1-sym-cbracket-h1
40 x 40
  = Rs. 3321.

 C.I. = Rs. (3321 - 3200) = Rs. 121

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