A company must make a choice between two investment alternatives. Alternative 1 will return the company $20,000 at the end of three years and $70,000 at the end of six years. Alternative 2 will return the company $10,000 at the end of each of the next six years. The company normally expects to earn a rate of return of 15% on funds invested. Compute the present value of each alternative and determine the preferred alternative according to the discounted cash flow criterion.
The present value of Alternative 1 and 2 is?
Present value of an alternative 1: | |||||
=[$20000/(1+0.15)^3]+[$70000/(1+0.15)^6] | |||||
=$13150.32+30262.93 | |||||
=$43413.26 | |||||
Present value of alternative 2 | |||||
PV= FV/(1+r)^n | |||||
Where, | |||||
FV= Future Value | |||||
PV = Present Value | |||||
r = Interest rate | |||||
n= periods in number | |||||
= $10000/( 1+0.15)^6 | |||||
=10000/2.31306 | |||||
= $4323.28 | |||||
Preferred alternative = Alternative 1 | |||||
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