In: Finance
Calculation of Depreciation
Depreciation Rate | Depreciation (Cost * Depreciation Rate) |
33.33% | 106989 |
44.45% | 142685 |
14.81% | 47540 |
7.41% | 23786 |
Initial Investment = Cost + Inventory - Accounts Payable = $321,000 - $45,000 + $73,000 = $293,000
Schedule - Calculation of Annual Cash flow and NPV of the project
Particulars | Year 1 | Year 2 | Year 3 | Year 4 | Year 5 | |
Sales | 6,25,000 | 6,25,000 | 6,25,000 | 6,25,000 | 6,25,000 | |
Less: | Costs | (4,80,000) | (4,80,000) | (4,80,000) | (4,80,000) | (4,80,000) |
Add: | Depreciation | (1,06,989) | (1,42,685) | (47,540) | (23,786) | - |
Savings after cost and depreciation | 38,011 | 2,316 | 97,460 | 1,21,214 | 1,45,000 | |
Less: | Tax @ 35% | (13,304) | (810) | (34,111) | (42,425) | (50,750) |
Savings after tax | 24,707 | 1,505 | 63,349 | 78,789 | 94,250 | |
Add: | Depreciation | 1,06,989 | 1,42,685 | 47,540 | 23,786 | - |
Add: | Working Capital recovered | - | - | - | - | (28,000) |
Annual Cash Flow | 1,31,696 | 1,44,190 | 1,10,889 | 1,02,575 | 66,250 | |
PVF @ 14% | 0.87719298 | 0.76946753 | 0.67497152 | 0.59208028 | 0.51936866 | |
P.V. of net cash flow | 1,15,523 | 1,10,949 | 74,847 | 60,733 | 34,408 | |
Total P.V. of net cash flow | 3,96,460 | |||||
Initial investment | (2,93,000) | |||||
NPV | 1,03,460 |
From above Schedule:
Question | Answer option | $ |
6 | E | 1,31,696 |
7 | C | 1,10,889 |
8 | A | 66,250 |
9 | B | 1,03,460 |
Answer - 10
By hit and trial method, I assume Required return is 30%
Now IRR is the rate of return where NPV is 0
Calculation of NPV when r = 30%
Year | Cashflow | PVF @ 30% | P.V. |
0 | (2,93,000.00) | 1 | (2,93,000) |
1 | 1,31,696.26 | 0.7692308 | 1,01,305 |
2 | 1,44,189.58 | 0.591716 | 85,319 |
3 | 1,10,889.04 | 0.4551661 | 50,473 |
4 | 1,02,575.14 | 0.3501278 | 35,914 |
5 | 66,250.00 | 0.2693291 | 17,843 |
NPV | (2,146) |
NPV IS not coming out to 0 because of rounding of rate if we take rate = 29.58% then NPV will come out as 0.
So Out of option, the appropriate answer is 30% i.e. option C