xercise 25-6 Net present value LO P3
A new operating system for an existing machine is expected to cost $770,000 and have a useful life of six years. The system yields an incremental after-tax income of $295,000 each year after deducting its straight-line depreciation. The predicted salvage value of the system is $12,400.
A machine costs $470,000, has a $30,500 salvage value, is expected to last eight years, and will generate an after-tax income of $70,000 per year after straight-line depreciation.
Assume the company requires a 12% rate of return on its
investments. Compute the net present value of each potential
investment. (PV of $1, FV of $1, PVA of $1 and FVA of $1)
(Use appropriate factor(s) from the tables
provided.)
A.
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A. | ||||||
Cash flow | Select chart | Amount | X | P.V factor @12% | = | Present Value |
Annual Cash Flow | Present Value Annuity $1 | $ 2,95,000 | X | 4.1114 | = | $12,12,865 |
Residual Value | Present Value $1 | $ 12,400 | X | 0.5066 | = | $6,282 |
Total | = | $12,19,147 | ||||
Initial Investment | = | $7,70,000 | ||||
Net Present Value | = | $4,49,147 | ||||
B. | ||||||
Cash flow | Select chart | Amount | X | P.V factor | = | Present Value |
Annual Cash Flow | Present Value Annuity $1 | $ 70,000 | X | 4.9676 | = | $3,47,735 |
Residual Value | Present Value $1 | $ 30,500 | X | 0.4039 | = | $12,318 |
Total | = | $3,60,053 | ||||
Initial Investment | = | $4,70,000 | ||||
Net Present Value | = | $ -1,09,947 |
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