Complete the below table to calculate the price of a $1.2 million bond issue under each of the following independent assumptions (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1) (Use appropriate factor(s) from the tables provided.): 1. Maturity 14 years, interest paid annually, stated rate 8%, effective (market) rate 10% 2. Maturity 10 years, interest paid semiannually, stated rate 8%, effective (market) rate 10% 3. Maturity 5 years, interest paid semiannually, stated rate 10%, effective (market) rate 8% 4. Maturity 10 years, interest paid semiannually, stated rate 10%, effective (market) rate 8% 5. Maturity 10 years, interest paid semiannually, stated rate 10%, effective (market) rate 10%

• Required 1
• Required 2
• Required 3
• Required 4
• Required 5

Maturity 14 years, interest paid annually, stated rate 8%, effective (market) rate 10%. (Round your answers to the nearest whole dollar.)

Table values are based on:
n =
i =
Cash Flow	Amount	Present Value
Interest
Principal
Price of bonds

Maturity 10 years, interest paid semiannually, stated rate 8%, effective (market) rate 10%. (Round your answers to the nearest whole dollar.)

Table values are based on:
n =
i =
Cash Flow	Amount	Present Value
Interest
Principal
Price of bonds

Maturity 5 years, interest paid semiannually, stated rate 10%, effective (market) rate 8%. (Round your answers to the nearest whole dollar.)

Table values are based on:
n =
i =
Cash Flow	Amount	Present Value
Interest
Principal
Price of bonds

Maturity 10 years, interest paid semiannually, stated rate 10%, effective (market) rate 8%. (Round your answers to the nearest whole dollar.)

Table values are based on:
n =
i =
Cash Flow	Amount	Present Value
Interest
Principal
Price of bonds

Maturity 10 years, interest paid semiannually, stated rate 10%, effective (market) rate 10%. (Round your answers to the nearest whole dollar.)

Table values are based on:
n =
i =
Cash Flow	Amount	Present Value
Interest
Principal
Price of bonds