Correct Answer:
table values are based on: |
||
n = |
10 |
Years |
I = |
7% |
|
Cash flow |
Amount |
Present value |
Interest |
$ 12,000,000 |
$ 127,128,170.95 |
Principal |
$ 200,000,000 |
$ 51,683,801 |
Price of Bonds |
$ 178,811,972 |
requirement 2:
Date |
General Journal |
Debit |
Credit |
1/1/2018 |
Cash |
$ 178,811,972 |
|
Discount on notes payable |
$ 21,188,028 |
$ 21,188,028 |
|
Notes payable |
$ 200,000,000 |
||
6/30/2018 |
Interest Expense |
$ 10,940,598.58 |
|
Discount on notes payable |
$ 1,059,401.42 |
||
Cash |
$ 12,000,000.00 |
||
12/31/2025 |
Interest Expense |
$ 10,940,598.58 |
|
Discount on notes payable |
$ 1,059,401.42 |
||
Cash |
$ 12,000,000.00 |
||
Working:
Semi-Annual |
Formula Applied |
|
Face Value of Bond |
$ 200,000,000 |
|
Interest Semi-Annually @ 12% |
$ 12,000,000 |
(Face Value of Bonds * Coupon rate ) / 2 |
Semi-Annual Effective interest Rate r = ( 14%) |
0.0700 |
14.0% |
Time Period (n) 10 years |
20.00 |
10 |
Present Value of Face Value of Bond |
$ 51,683,801 |
Face Value/(1+r%)^2n |
Present Value of Interest payment |
$ 127,128,171 |
Interest * ((1-(1+r)^-n)/r) |
Issue Price Of Bond |
$ 178,811,972 |
PV of Face value of bond + PV of Interest Paid Annually |
Discount |
$ 21,188,028 |
Issue Price - Face Value of Bonds |
Straight Line Bond Amortization = Discount on bond / Bond term
= 21,188,028 / 20 periods.
= 1,059,401.42
End of Answer.
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