You are offered a court settlement in the following terms: you will receive 5 equal payments of $8,262 each every year, with the first payment being made 3 years from now. The current annual interest rate is 5%. Assume yearly compounding. What is this settlement worth in present value terms?
Below is the formula of present value that can be used to find the PV of the cash flows:
Installment | Settlement Amount | Formula for PV of Settlement Amount | PV |
1 | $8,262 | = $8,262/(1+5%)^3 | $7,137.03 |
2 | $8,262 | = $8,262/(1+5%)^4 | $6,797.17 |
3 | $8,262 | = $8,262/(1+5%)^5 | $6,473.49 |
4 | $8,262 | = $8,262/(1+5%)^6 | $6,165.23 |
5 | $8,262 | = $8,262/(1+5%)^7 | $5,871.65 |
Total | $32,445 |
Hence, the final settlement worth in present value terms is $32,445.
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