Tim Smunt has been asked to evaluate two machines. After some investigation, he determines that they have the costs shown in the following table:
Machine A |
Machine B |
|||
Original Cost |
$15,000 |
$28,000 |
||
Labor per year |
$2,000 |
$4,800 |
||
Maintenance per year |
$4,000 |
$800 |
||
Salvage value |
$1,600 |
$7,200 |
He is told to assume that:
1. The life of each machine is
3
years.
2. The company thinks it knows how to make
14%
on investments no more risky than this one.
3. Labor and maintenance are paid at the end of the year.
The NPV for Machine
A=$nothing
(round your response to the nearest whole number and include a minus sign if necessary).
Computation of NPV- Machine A | ||||||
Cash Flow | Time | Amount | X | PVF@14% | = | Present Value |
Original Cost | 0 | $15,000 | X | 1 | = | $15,000 |
Labour Per Year | 1-3 | 2000 | X | 2.32163 | = | $4,643 |
Maintainance per year | 1-3 | 4000 | X | 2.32163 | = | $9,287 |
Salvage Value | 3 | 1600 | X | 0.67497 | = | $1,080 |
Net Present Value | $30,010 |
Computation of NPV- Machine B- Tim Smunt | ||||||
Cash Flow | Time | Amount | X | PVF@14% | = | Present Value |
Original Cost | 0 | $28,000 | X | 1 | = | $28,000 |
Labour Per Year | 1-3 | 4800 | X | 2.32163 | = | $11,144 |
Maintainance per year | 1-3 | 800 | X | 2.32163 | = | $1,857 |
Salvage Value | 3 | 7200 | X | 0.67497 | = | $4,860 |
Net Present Value | $45,861 |
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