Answer:
E. never
Explanation:
Initial cost = $18,400
Year 1 cash inflows = $7,200
Year 2 cash inflows = $8,900
Year 3 cash inflows = $7,500
Return rate = 16%
First, find the present value of each year's cash inflow at a required rate of return of 16% and add them to find the total present value:
[tex]PV_1 = \frac{\$7,200}{1.16}=\$6,206.90\\PV_2 = \frac{\$8,900}{1.16^2}=\$6,614.15\\PV_3 = \frac{\$7,500}{1.16^3}=\$4,804.93\\PV = PV_1+PV_2+PV_3\\PV =\$6,206.90+\$6,614.15+\$4,804.93\\PV=\$17,625.98[/tex]
Since present value is lower than the initial cost ($18,400), the company does not reach the break-even point, and since there were not given any future cash inflows, the payback period is never.