Answer :
Answer:
MIRR = 16%
so correct option is B. 16%
Explanation:
given data
project costs = $275,000
after tax cash flows = $73,306
time = 8 year
cost of capital = 12 percent
to find out
What is the project’s MIRR
solution
we first find here Future value of annuity that is express as
Future value of annuity = [tex]A * \frac{(1+r)^t - 1}{r}[/tex] ............1
here A is annuity and r is rate and t is time period
put here value
Future value of annuity = [tex]73306 * \frac{(1+0.12)^8 - 1}{0.12}[/tex]
Future value of annuity = 901641.30
so MIRR will be here
MIRR = [tex](\frac{FV}{PV})^{\frac{1}{t}} - 1[/tex] ................2
here FV is future value and PV is present value and t is time period
put here value
MIRR = [tex](\frac{901641.30}{275000})^{\frac{1}{8}} - 1[/tex]
MIRR = 16%
so correct option is B. 16%