Answer:
NPV = $28020.99
so he accept the this project as NPV value is positive
Explanation:
given data
CF 0 = $80000
CF 1 = $40000
CF 2 = $40000
CF 3 = $30000
CF 4 = $30000
discount rate r = 12%
solution
we get here Net present value (NPV) of the project that is total sum of the current value of all flow that is express as
NPV = [tex]- CF 0 + \frac{CF1}{(1 + r)} + \frac{CF 2}{(1 + r)^2} + \frac{CF3}{( 1+ r)^3} + \frac{CF4}{(1+r)^4}[/tex] ...........................1
put here value and we get
NPV = [tex]- 80000 + \frac{40000}{(1+ 0.12)} + \frac{40000}{(1+ 0.12)^2} + \frac{30000}{( 1 + 0.12)^3} + \frac{30000}{(1+ 0.12)^4}[/tex]
solve it we get
NPV = - 80000 + 35714.29 + 31887.76 + 21353.41 + 19065.54
NPV = $28020.99
so he accept the this project as NPV value is positive