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I need help with questions 2-5 they follow the same pattern. Complete the below table to calculate the price of a $1.1 million bond issue under each of the following independent assumpti

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Answer #1

Requirement 2:

Table Values are based on:
n= 18
i= 6%
Cash Flow Amount Present Value
Interest $55,000 $595,518
Principal $1,100,000 $385,374
Price of bonds $980,892

n = 9 years x 2 payments = 18

i = Semi-annual rate of Market rate

Interest payment = $1,100,000 x 5% = $55,000

Present value of interest payment $595,518
[$55,000 x 10.82760 present value annuity factor (6%, 18 years)]
Present value of face value $385,374
[$1,100,000 x 0.35034 present value factor (6%, 18 years)]
Price of bonds $980,892

Requirement 3:

Table Values are based on:
n= 10
i= 5%
Cash Flow Amount Present Value
Interest $66,000 $509,634
Principal $1,100,000 $675,301
Price of bonds $1,184,935

n = 5 years x 2 payments = 10

i = Semi-annual rate of Market rate

Interest payment = $1,100,000 x 6% = $66,000

Present value of interest payment $509,634
[$66,000 x 7.72173 present value annuity factor (5%, 10 years)]
Present value of face value $675,301
[$1,100,000 x 0.61391 present value factor (5%, 10 years)]
Price of bonds $1,184,935

Requirement 4:

Table Values are based on:
n= 20
i= 5%
Cash Flow Amount Present Value
Interest $66,000 $822,505
Principal $1,100,000 $414,579
Price of bonds $1,237,084

n = 10 years x 2 payments = 20

i = Semi-annual rate of Market rate

Interest payment = $1,100,000 x 6% = $66,000

Present value of interest payment $822,505
[$66,000 x 12.46220 present value annuity factor (5%, 20 years)]
Present value of face value $414,579
[$1,100,000 x 0.37689 present value factor (5%, 10 years)]
Price of bonds $1,237,084

Requirement 5:

Table Values are based on:
n= 20
i= 6%
Cash Flow Amount Present Value
Interest $66,000 $66,000
Principal $1,100,000 $1,100,000
Price of bonds $1,166,000

n = 10 years x 2 payments = 20

i = Semi-annual rate of Market rate

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