Answer:
MIRR = 15.65%
so correct option is b. 15.65%
Explanation:
solution
We will apply here formula for amount that is
A = P × [tex](1+\frac{r}{100} )^n[/tex] ..................1
here A is future value and P is present value and r is rate and n is time period
so here future value of inflows will be
future value of inflows = [ 300 × (1.1)³ ] + [ 320 × (1.1)² ] + [ 340 × (1.1) ] + 360
future value of inflows = $1520.5
and MIRR will be here
MIRR = [tex](\frac{future value of inflows}{present value of outflows})^{\frac{1}{time period}} - 1 [/tex]
MIRR = [tex](\frac{1520.5}{850})^{\frac{1}{4}} - 1 [/tex]
MIRR = 15.65%
so correct option is b. 15.65%