Your company is considering an investment that will have the following yearend cash flows: year 1, $8000; year 2, $10,000; year 3, 12,000. The company wants to earn a 15% annual return on its investment. How much should it pay for the investment, assuming quarterly compounding?
We use the formula:
A=P(1+r/4)^4n
where
A=future value
P=present value
r=rate of interest
n=time period.
8000=P1*(1+0.15/4)^(4*1)
P1=8000/(1+0.15/4)^(4*1)
=8000*0.863073095
=6904.58(Approx)
10,000=P2*(1+0.15/4)^(4*2)
P2=10,000/(1+0.15/4)^(4*2)
=$10,000*0.744895167
=$7448.95(Approx)
12000=P3(1+0.15/4)^(4*3)
P3=12000/(1+0.15/4)^(4*3)
=$12000*0.642898978
=$7714.79(Approx).
Hence total present value =6904.58+7448.95+$7714.79
=$22068.32(Approx).
Your company is considering an investment that will have the following yearend cash flows: year 1,...
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