Solution 1: | ||||
Initial investment = $1,200,000 | ||||
ANNUAL NET CASH FLOW = Net Income + Depreciation | ||||
Annual net cash flow = $120,000 + [($1,200,000 - $130,000) / 8] | ||||
$253750 | ||||
Salvage = $130,000 | ||||
Computation of NPV - Merril Corp. | ||||
Particulars | Amount | Period | PV Factor (10%) | Present Value |
Cash Outflows: | ||||
Cost of Investment | $12,00,000 | 0 | 1 | $ 12,00,000 |
. | ||||
Present Value of Cash Outflows (A) | $ 12,00,000 | |||
Cash Inflows: | ||||
Annual cash inflows | $ 2,53,750 | 1--8 | 5.3349 | $ 13,53,731 |
Salvage Value | $ 1,30,000 | 8 | 0.5644 | $ 73,372 |
Present Value of Cash Inflows (B) | $ 14,27,103 | |||
Net Present Value (B-A) | $ 2,27,103 | |||
Solution 2: | ||||
As NPV is positive at 10%, therefore IRR will be greater than 10% | ||||
Solution 3: | ||||
Computation of NPV - Merril Corp. | ||||
Particulars | Amount | Period | PV Factor (13%) | Present Value |
Cash Outflows: | ||||
Cost of Investment | $12,00,000 | 0 | 1 | $ 12,00,000 |
Present Value of Cash Outflows (A) | $ 12,00,000 | |||
Cash Inflows: | ||||
Annual cash inflows | $ 2,53,750 | 1--8 | 4.79877 | 12,17,688 |
Salvage Value | $ 1,30,000 | 8 | 0.37615 | $ 48,900 |
Present Value of Cash Inflows (B) | $ 12,66,587 | |||
Net Present Value (B-A) | $ 66,587 | |||
Solution 4: | ||||
As NPV is positive at 13% discount rate, therefore IRR will be greater than 13% |
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