If Frank save $46,000 today in exchange for a 6.75 percent 15-year annuity, what will the annual cash flow be?
Group of answer choices
$4,971.10
$4,666.67
$4,519.27
$5,203.16
$5,338.09
PV of annuity | ||||
P = PMT x (((1-(1 + r) ^- n)) / r) | ||||
Where: | ||||
P = the present value of an annuity stream | $46,000.00 | |||
PMT = the dollar amount of each annuity payment | To be calculated | |||
r = the effective interest rate (also known as the discount rate) | 6.75% | |||
n = the number of periods in which payments will be made | 15 | |||
PV of annuity= | PMT x (((1-(1 + r) ^- n)) / r) | |||
46000= | PMT x (((1-(1 + 6.75%) ^- 15)) / 6.75%) | |||
Annuity payment= | 46000/(((1-(1 + 6.75%) ^- 15)) / 6.75%) | |||
Annuity payment= | $ 4,971.10 | |||
Hence option 1 is correct. |
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