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- Question
Josh borrowed $250 from his mother to buy an electric scooter. Josh will pay her back in 1 year with 3% simple annual interest. How much interest will Josh pay?
Options- A. 7.50
- B. 8.50
- C. 9.50
- D. 10.50
- Correct Answer
- 7.50
ExplanationI=prt/100
- 1. Find the effective rate of interest for an investment that earns 5 1/2% per year, compounded continuously
Options- A. 5.65%
- B. 5.75%
- C. 5.85%
- D. 5.95% Discuss
- 2. What will be compounded amount? I. Rs. 200 was borrowed for 192 months at 6% compounded annually. II. Rs. 200 was borrowed for 16 years at 6%.
Options- A. I alone sufficient while II alone not sufficient to answer
- B. II alone sufficient while I alone not sufficient to answer
- C. Either I or II alone sufficient to answer
- D. Both I and II are not sufficient to answer Discuss
- 3. The compound interest on Rs. 30,000 at 7% per annum is Rs. 4347. The period (in years) is:
Options- A. 2
- B. 3
- C. 4
- D. 5 Discuss
- 4. If the simple interest on a sum of money at 5% per annum for 3 years is Rs. 1200, find the compound interest on the same sum for the same period at the same rate.
Options- A. Rs.1251
- B. Rs.1261
- C. Rs.1271
- D. Rs,1281 Discuss
- 5. The compound interest earned in two years at 12% per annum is Rs 10176. What is the sum (in Rs) invested?
Options- A. 50000
- B. 60000
- C. 40000
- D. 80000 Discuss
- 6. The effective annual rate of interest corresponding to nominal rate of 6% per annum payable half yearly is
Options- A. 5%
- B. 6%
- C. 7%
- D. 6.09% Discuss
- 7. Find the time to double your investment at 6%
Options- A. 10years
- B. 11years
- C. 12years
- D. 13years Discuss
- 8. The periodic interest rate corresponding to: 9.75% compounded semiannually
Options- A. 4.875
- B. 3.785
- C. 4.865
- D. 4.975 Discuss
- 9. Mr. and Mrs. Espedido?s property taxes, amounting to $2450, are due on July 1.What amount should the city accept if the taxes are paid eight months in advance and the city can earn 6% compounded monthly on surplus funds?
Options- A. 2354.17
- B. 2354
- C. 2376
- D. 2389 Discuss
- 10. Two payments of $10,000 each must be made one year and four years from now. If money can earn 9% compounded monthly, what single payment two years from now would be equivalent to the two scheduled payments?
Options- A. 19296
- B. 19396
- C. 19496
- D. 19596 Discuss
Compound Interest problems
Search Results
Correct Answer: 5.65%
Explanation:
We are not given a value of P in this problem, so either pick a value
for P and stick with that throughout the problem, or just let P = P.
We have that t = 1, and r = .055. To find the effective rate of interest,
first find out how much money we have after one year:
A = Pert
A = Pe(.055)(1)
A = 1.056541P.
Therefore, after 1 year, whatever the principal was, we now have 1.056541P.
Next, find out how much interest was earned, I, by subtracting the initial amount of money from the final amount:
I = A ? P
= 1.056541P ? P
= .056541P.
Finally, to find the effective rate of interest, use the simple interest formula, I = Prt. So,
I = Pr(1) = .056541P
.056541 = r.
Therefore, the effective rate of interest is 5.65%
Correct Answer: Either I or II alone sufficient to answer
Explanation:
I. Amount =
II. Amount =
Thus, I as well as II gives the answer.
Correct Answer: 2
Explanation:
Amount = Rs. (30000 + 4347) = Rs. 34347
(1+7/100)^n=34347
Correct Answer: Rs.1261
Explanation:
Clearly, Rate = 5% p.a .,
Time = 3 years
S.I =Rs.1200.
So,Principal
=Rs.(100 x 1200/3x5)
=Rs.8000.
Amount
=Rs.[8000 x (1+5/100)³]
=Rs(8000x21/20x21/20x21/20)
= Rs.9261
C.I
=Rs.(9261-8000)
=Rs.1261.
Correct Answer: 40000
Correct Answer: 6.09%
Explanation:
amount=[100(1+3/100)^2]=Rs.106.09
Correct Answer: 12years
Explanation:
M=p(1+i)^n
Correct Answer: 4.875
Explanation:
i=j/m
Correct Answer: 2354.17
Explanation:
i=j/m
PV= FV(1+ i)^-n
Correct Answer: 19296
Explanation:
The single equivalent payment will be PV + FV.
FV = Future value of $10,000, 12 months later
$10,000 *(1.0075)/12
$10,938.07
PV= Present value of $10,000, 24 months earlier
$10,000/(1.0075)24
$8358.31
The equivalent single payment is
$10,938.07 + $8358.31 = $19,296.38
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