Ans 1:
Principal, P = $10,000
Rate of interest, r = 4% compounded annually
Time period, n = 4
Amount, A = P (1 + r)n = $10,000 (1 + 0.04)4 = $10000 x 1.16986 (1.16986 is the value for r = 4% & n=4 in table 1)
So, Amount in the account at the end of four years = $11698.60
Ans 2:
Principal, P = $90,000
Rate of interest, r = 6% compounded annually
Time period, n = 3
Amount, A = P (1 + r)n = $90,000 (1 + 0.06)3 = $90000 x 1.19102 (1.19102 is the value for r = 6% & n=3 in table 1)
So, Amount Wingate repay at the end of third year = $11910.20
Ans 3:
Future Value, F.V. = $90,000
Discount rate, d = 9%
Time periods, n = 7
Present Value, P.V. = F.V. / (1+d)n = $90000 / (1+0.09)7
= $90000 x 0.54703 (0.54703 is the discounting factor for r = 9% and n=7 from table 3)
= $49232.70
So, Present value = $49232.70
Ans 4:
Future Value, F.V. = $150,000
Discount rate, d = 12%
Time periods, n = 5
Present Value, P.V. = F.V. / (1+d)n = $150000 / (1+0.12)5
= $150000 x 0.56743 (0.56743 is the discounting factor for r = 12% and n=5 from table 3)
= $85114.50
So, Present value = $85114.50
Ans 5:
Annuity Amount, A = $50000
Annuity period, n = 20
Rate of return, r = 8%
Present Value of annuity, P.V. = A x [ ((1-(1+r)-n) / r ]
= A x (discount factor for r=8% & n=20 in table 4)
=$50000 x 9.81815
=$490907.37
So, the amount Frye company pay for investment = $490907.37
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