NPV | $ 4,37,001.13 |
Step-1:Present value of cash inflows | |||||||
Present value of annual cash inflow | = | $ 5,00,000 | * | 4.42261 | = | $ 22,11,305.22 | |
Present value of terminal cash inflow | = | $ 6,00,000 | * | 0.37616 | = | $ 2,25,695.92 | |
Present value of cash inflows | $ 24,37,001.13 | ||||||
Working: | |||||||
Present value of annuity of 1 | = | (1-(1+i)^-n)/i | Where, | ||||
= | (1-(1+0.13)^-7)/0.13 | i | = | 13% | |||
= | 4.42261 | n | = | 7 | |||
Present value of 1 | = | (1+i)^-n | |||||
= | (1+0.13)^-8 | ||||||
= | 0.37616 | ||||||
Step-2:Calculation of NPV | |||||||
Present value of cash inflows | $ 24,37,001.13 | ||||||
Initial investment | $ 20,00,000.00 | ||||||
NPV | $ 4,37,001.13 |
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