Initial Investment
The question has given he Internal Rate of Return [IRR] as 13.20%, IRR is the rate at which the present value of the annual cash flow equals to the initial Investment or it can say that at IRR, the present value of the annual cash flow = Initial Investment, or at IRR, NPV will be Zero
Initial Investment = Present Value of the annual cash inflows discounted at 13.80%
Year |
Annual Cash Flow |
Present Value factor at 13.20% |
Present Value of Cash Flow |
1 |
24,00,000 |
0.8833922 |
21,20,141 |
2 |
45,00,000 |
0.7803818 |
35,11,718 |
3 |
45,00,000 |
0.6893832 |
31,02,225 |
4 |
45,00,000 |
0.6089958 |
27,40,481 |
TOTAL |
11,474,565 |
||
“Therefore, the Initial Investment is $11,474,565”
Net Present Value (NPV)
Year |
Annual Cash Flow |
Present Value factor at 9.00% |
Present Value of Cash Flow |
1 |
24,00,000 |
0.9174312 |
22,01,835 |
2 |
45,00,000 |
0.8416800 |
37,87,560 |
3 |
45,00,000 |
0.7721835 |
34,74,826 |
4 |
45,00,000 |
0.7084252 |
31,87,913 |
TOTAL |
12,652,134 |
||
Net Present Value (NPV) = Present Value of annual cash inflows – Initial Investment
= $12,652,134 - $11,474,565
= $1,177,569
“The Net Present Value (NPV) will be $1,177,569”
“Given the data and hints, Project Gamma’s Initial Investment is $11,474,565 and it’s NPV is $1,177,569”
A Project’s IRR will “DECREASE” if the Project’s cash flows decreases, and everything else is unaffected.
NOTE
The Formula for calculating the Present Value Factor is [1/(1 + r)n], Where “r” is the Discount/Interest Rate and “n” is the number of years.
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