Porter is deciding on an investment proposal. Look at the chart
below to calculate the problems below. All cash flows
are assumed to take place at the end of the year. The salvage value
of the investment at the end of each year is equal to its book
value. There would be no salvage value at the end of the
investment’s life.
Investment Proposal | ||||||||||
Year | Initial Cost and Book Value |
Annual Cash Flows |
Annual Net Income |
|||||||
0 | $105,800 | |||||||||
1 | 69,800 | $46,000 | $10,000 | |||||||
2 | 42,200 | 39,400 | 11,800 | |||||||
3 | 21,800 | 34,300 | 13,900 | |||||||
4 | 6,300 | 29,300 | 13,800 | |||||||
5 | 0 | 24,000 | 17,700 |
Porter uses an 11% target rate of return for new investment
proposals.
(a)
What is the cash payback period for this proposal?
(b)
What is the annual rate of return for the investment?
(c)
What is the net present value of the investment?
a) Cash Payback period is the no. of years it takes to recover the initial investment, which we can observe happens in year 3.
Cash Payback = 2 + (105,800 - 46,000 - 39,400) / 34,300 = 2.59 years
b) Annual Rate of return can be calculated using IRR function on a calculator
Insert CF0 = -105,800, CF1 = 46,000....CF5 = 24,000
=> Compute IRR = 21.69%
c) NPV similarly can be calculated using NPV function on a calculator
With the above cash flows, insert, I/Y = 11%
=> Compute NPV = $26,242.88
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