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Net present value—unequal lives   Project A requires an original investment of $32,600

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Net present value—unequal lives

 

Project A requires an original investment of $32,600. The project will yield cash flows of $7,000 per year for nine years. Project B has a computed net present value of $3,500 over a six-year life. Project A could be sold at the end of six years for a price of $15,000. 

 

(a) Using the present value tables in Exhibits 2 and 5, determine the net present value of Project A over a six-year life, with residual value, assuming a minimum rate of return of 12%. 

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Computation of Net present value of Project A over a six-year life, with residual value:

Present value of cash inflows of $7,000 over 6 years = $7,000*Annuity factor(6 years,12%)

= $7,000*4.111 = $28,780

 

Present value of sale of project 1 at the end of 6years = Sale value*PVF(6 years,12%)

= $15,000*0.507 = $7599

 

Present value of cash outflow = $32,600

 

Total Present value of cash inflows = $28,780+$7,599 = $36,379

Net present value of project 1 for 6 years = PV of cash inflows - PV of cash outflows

= $36,379 - $32,600 

= $3,779

So,  Net present value of Project A over a six-year life, with residual value is $3,779.

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