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Problem 5-6 (Algo) Solving for unknowns (L05-3,5-9) The following situations should be considered independently. (FV of $1. P

TABLE 1 Future Value of $1 FV 5111 20.046 1.5% 20% 255 3.0 10 401 45 50 55 6044 2045 0 9 046 10.046 11.096 122046 1 101000 10
TABLE 2 Present Value of $1 PVS p = 0 1.04 1.5 20% 2.5% 3.04% 3.54 404 4.54 5.0% 5.54 0.0% 70% .64 0.05 0.0% 1104 12.0% 20.0%
TARIE 3 Future Value of an ordinary Annuity of $1 PVA (1+)-1 55 604 10.04 11.04 12.04 20.046 0% 15% 204 3.5 30 35 40 45 50 1
TABLE 4 Present Value of an ordinary Annuity of $1 PVA- 1 2 3 4 5 1046 1.55 2096 2.54 0 4 405 45 346 46 201 .0% 0.046 10.04 1
TABLE 5 Future Value of an Annuity Due of $1 FVAD AD (1+i)=1*(1+1) *(1+1) 70% 80% 90% 11.04 12.0% 0.0% 1 10700 1.800 1.0900 1
TABLE 6 Present Value of an Annuity Due of $1 PVAD 91 901 957 90 953 906 907 937 903 55 909 904 903 906 900 90210119001 1 000
The following situations should be considered independently. (PV of $1. PV of $1. FVA of $1. PVA of $1. FVAD of $1 and PVAD o
The following situations should be considered independently. (FV of $1. PV of $1. FVA of $1. PVA of $1. FVAD of $1 and PVAD o
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Answer #1
Requirement-1 Calculation
Present value 32000
n = 9 Years (32,000*1.08^n = 63,968)
1.08^n = 1.999, from the table n = 9 years
I = 8%
Future value 63968
Requirement-2
Present value 32802
n = 4
I = 11% from the table, annuity value of 4 years.
Annuity payment 8000
Requirement -3
Table or calculator function 7.16073
Present value 14000
n = 12
I = 9%
Annuity payment 1955

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