You inherit $527,000. You can receive the $527,000 in one lump sum payment today or, alternatively, receive two amounts: $327,000 in 7 months and $220,000 in 21 months from today. If you can earn 5.5% per annum compounding monthly on your monies, what is the value of the option to receive two payments
Answer: $518,371
To consider the Present value of option we have to find Present value for both cash inflow.
PV = FV / (1+r)n
Where FV = Future value, R = rate of Interest, n = number of periods.
Here We have interest compounding on a monthly basis. So, monthly interest rate = 5.5/12 = 0.4583333%
PV of $327,000 receivable after 7 months from today.
= 327000/ (1+0.004583)7
= $316,698
PV of $327,000 receivable after 7 months from today.
= 220000/ (1+0.004583)21
= $201,673
So, the total value of the alternative option is
$316,698 + $201,673 = $518,371
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