Picture 1 | |||||
table function | present value= Future Value/ (1+i)^n | ||||
Future value | 660000 | ||||
n | 20 | ||||
i | 8% | ||||
Present value | 141601.8 | (660000/(1+.08)^20) | |||
Picture 2 | |||||
Table function | Present value= Annual payments[(1-(1+i)^-n)/i] | ||||
Annuity payments | 25000 | ||||
n | 20 | ||||
i | 12% | ||||
Present value | 186736.1 | {25000*(1-(1+0.12)^-20/0.12)} | |||
Picture 3 | |||||
Table function | Present value= Annual payments[(1-(1+i)^-n)/i] | ||||
Annuity payments | 21000 | ||||
n | 10 | ||||
i | 8% | ||||
Present value | 140911.7 | {21000*((1-(1+0.08)^-10)/0.08)} | |||
Picture 4 | |||||
i= | n= | ||||
Cash payment | 0 | 0 | 250000 | ||
Present value of 250000 face value | 10% | 1 year | 227272.7 | ||
Present value of 45000 annuity | 10% | 20 years | 383110.4 | ||
Total | 860383.1 | ||||
Fill in the tables Use present value tables to compute the present value of $660,000 to...
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