In: Finance
| 
 Year  | 
 Project A  | 
 Project B  | 
 Project C  | 
| 
 1  | 
 -100,000  | 
 -200,000  | 
 -150,000  | 
| 
 2  | 
 60,000  | 
 130,000  | 
 110,000  | 
| 
 3  | 
 60,000  | 
 130,000  | 
 110,000  | 
Suppose the cost of capital is 10 percent and Amaro’s budget for these projects is $ 300,000. The projects are not divisible. Which project(s) should Amaro accept?
NPV of the projects can be calculated using the formula:

Project A
C1 = -100000, C2 = 60000, C3 = 60000
r = 10%

NPVA = -90909.1 + 49586.78 + 45078.89 = 3756.574
| Period | 1 | 2 | 3 | 
| Cashflow | -100000 | 60000 | 60000 | 
| Present value | -90909.1 | 49586.78 | 45078.89 | 
Project B
C1 = -200000, C2 = 130000, C3 = 130000
r = 10%

NPVB = -181818 + 107438 + 97670.92 = 23290.76
| Period | 1 | 2 | 3 | 
| Cashflow | -200000 | 130000 | 130000 | 
| Present value | -181818 | 107438 | 97670.92 | 
Project C
C0 = -150000, C1 = 110000, C2 = 110000
r = 10%

NPVC = -136364 + 90909.09 + 82644.63 = 37190.08
| Period | 1 | 2 | 3 | 
| Cashflow | -150000 | 110000 | 110000 | 
| Present value | -136364 | 90909.09 | 82644.63 | 
NPVA = 3756.574, Capital requirement = 100000
NPVB = 23290.76, Capital requirement = 200000
NPVC = 37190.08, Capital requirement = 150000
Budget for the projects = 300000 and the projects are not divisible
So, we can choose project A and C as their combined capital requirement is 250000 and their combined NPV is maximum.
Answer -> Amaro should accept project A and C