You want to send your child to one years (12 months) of boarding school starting 6 months from now. The cost of the school is $7,000 per month for 12 months. If your investments earn 3% APR, compounded monthly, how much would you have to invest today to cover the cost of the boarding school?
Annual Interest rate: 3% | |||||
Monthly Interest rate: (3/12) = 0.25% | |||||
Month | Payments | PVf at 0.25% | Present value | ||
6 | 7000 | 0.98513 | 6895.913 | ||
7 | 7000 | 0.982674 | 6878.716 | ||
8 | 7000 | 0.980223 | 6861.562 | ||
9 | 7000 | 0.977779 | 6844.451 | ||
10 | 7000 | 0.97534 | 6827.382 | ||
11 | 7000 | 0.972908 | 6810.356 | ||
12 | 7000 | 0.970482 | 6793.373 | ||
13 | 7000 | 0.968062 | 6776.432 | ||
14 | 7000 | 0.965648 | 6759.533 | ||
15 | 7000 | 0.963239 | 6742.676 | ||
16 | 7000 | 0.960837 | 6725.862 | ||
17 | 7000 | 0.958441 | 6709.089 | ||
Present value f payment made | 81625.35 | ||||
Amount required today: $ 81625.35 | |||||
Note: | |||||
PVF os computed as under: | |||||
PVF for 6th mo;nth = 1 / (1.0025)^6 = 0.98513 | |||||
PVF for 7th month = 1/ (1.0025)^7 = 0.982674 | |||||
and so on. | |||||
You want to send your child to one years (12 months) of boarding school starting 6...
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