QUESTION :
The appropriate discount rate for the following cash flows is 10
percent compounded quarterly.
Year Cash Flow
1 $700
2 800
3 0
4 1,200
What is the present value of the cash flows?
Present value of these cash flows is $ 2,099.11
Step-1:Calculation of effective annual rate of interest | |||||||||
Effective annual rate of interest | = | ((1+(i/n))^n)-1 | Where, | ||||||
= | ((1+(0.10/4))^4)-1 | i | = | 10% | |||||
= | 10.38% | n | = | 4 | |||||
Step-2:Calculation of present value of cash flows | |||||||||
Year | Cash flow | Discount factor | Present Value | ||||||
a | b | c=1.1038^-a | d=b*c | ||||||
1 | $ 700 | 0.905950645 | $ 634.17 | ||||||
2 | 800 | 0.820746571 | $ 656.60 | ||||||
3 | 0 | 0.743555885 | 0 | ||||||
4 | 1200 | 0.673624934 | $ 808.35 | ||||||
Total | $ 2,099.11 | ||||||||
Note: | |||||||||
Discount rate is compounding quarterly and cash flows are given yearly. | |||||||||
So, we calculated effective annual rate to find correct discount rate to find present value of these cash flows. | |||||||||
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