Question 16 If a merchant deposits 1500 annually at the end
Question 16
If a merchant deposits $1,500 annually at the end of each tax year in an IRA account paying interest at the rate of 10%/year compounded annually, how much will she have in her account at the end of 25 years? Round your answer to two decimal places.
A.
$16,252.06
B.
$147,520.59
C.
$5,250.00
D.
$34,663.65
Question 17
Find the present value of an ordinary annuity of $600 payments each made quarterly over 5 years and earning interest at 4% per year compounded quarterly.
A.
$8,154.20
B.
$2,671.09
C.
$10,827.33
D.
$56,916.87
Question 18
Juan invested $24,000 in a mutual fund 5 years ago. Today his investment is worth $34,616. Find the effective annual rate of return on his investment over the 5-year period.
A.
10.3%/year
B.
8%/year
C.
83%/year
D.
8.3%/year
Question 19
Find the amount of an ordinary annuity for 5 years of quarterly payments of $2,200 that earn interest at 4% per year compounded quarterly.
A.
$11,222.21
B.
$65,511.77
C.
$48,441.81
D.
$2,684.42
Question 20
Find the present value of the ordinary annuity. Please round the answer to the nearest cent.$2,000 per semiannual period for 7 yr at 12%/year compounded semiannually
A.
P = $18,589.97
B.
P = $17,913.54
C.
P = $20,003.52
D.
P = $13,147.80
E.
P = $9,629.07
| A. | $16,252.06 | |
| B. | $147,520.59 | |
| C. | $5,250.00 | |
| D. | $34,663.65 |
Solution
16.
For an annuity immediate,
A = P[(1+i)^n - 1]/i
Here, n = 25, the number of payments.
Thus,
A = 1500*((1+0.1)^25-1)/0.10 = 147520.59 [ANSWER, OPTION B]
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