rate positively .. let me know if you need any clarification..
ans 1 | |||||||||
Computation of initial investment. | |||||||||
Initial investment = PV of cash flow at IRR of 13.8% | |||||||||
i | ii | iii=i*ii | |||||||
year | Cash flow | PVIF @ 13.8% | Present value | ||||||
1 | 2200000 | 0.878735 | 1,933,216 | ||||||
2 | 4125000 | 0.772175 | 3,185,220 | ||||||
3 | 4125000 | 0.678536 | 2,798,963 | ||||||
4 | 4125000 | 0.596254 | 2,459,546 | ||||||
10,376,945 | |||||||||
therefore initial investmnet = | 10,376,945 | ||||||||
ans 2 | |||||||||
NPV computation - | |||||||||
i | ii | iii=i*ii | |||||||
year | Cash flow | PVIF @ 8% | Present value | ||||||
0 | (10,376,945) | 1 | (10,376,945) | ||||||
1 | 2200000 | 0.925926 | 2,037,037 | ||||||
2 | 4125000 | 0.857339 | 3,536,523 | ||||||
3 | 4125000 | 0.793832 | 3,274,558 | ||||||
4 | 4125000 | 0.73503 | 3,031,998 | ||||||
1,503,171 | |||||||||
NPV = | 1,503,171 | ||||||||
ans 3 | Project IRR will INCREASE if the project's cash inflow increases, and everything else is unaffected. | ||||||||
ans 4 | In general, the LOWER the payback, other things constant, the greater the project's liquidity | ||||||||
Ans 5 | First we have to compute the Initial investment using payback period | ||||||||
Initial investment = Cash flow of 2 year + 0.5* cash flow of year 3 | |||||||||
Initial investment = 350000+500000+0.5*500000 | |||||||||
1100000 | |||||||||
Now we can compute the NPV | |||||||||
i | ii | iii=i*ii | |||||||
year | Cash flow | PVIF @ 8% | Present value | ||||||
0 | (1,100,000) | 1 | (1,100,000) | ||||||
1 | 350000 | 0.925926 | 324,074 | ||||||
2 | 500000 | 0.857339 | 428,669 | ||||||
3 | 500000 | 0.793832 | 396,916 | ||||||
4 | 400000 | 0.73503 | 294,012 | ||||||
343,672 | |||||||||
therefore answer = | 343,672 | ||||||||
Ans 6 | correct answer is option - | ||||||||
The payback period does not take the time value of money into account | |||||||||
the payback period does not take the project's entire life into account |
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