Correct Answer:
Requirement 1:
|
Effective Interest Amortization Table |
||||
|
Formula Used |
(15,000*6%) |
Last year’s Carrying value of bond* Market Rate of Interest (5%) |
Cash interest - Interest Expense |
Last year's Carrying value of Bond - current year's Premium amortized |
|
Date |
Cash interest |
Interest Expense |
Amortization |
Book value of Bond |
|
Jan 01, Year 1 |
- |
- |
$ 15,408 |
|
|
Dec 31, Year 1 |
$ 900.0 |
$ 770 |
$ 130 |
$ 15,279 |
|
Dec 31, Year 2 |
$ 900.0 |
$ 764 |
$ 136 |
$ 15,143 |
|
Dec 31, Year 3 |
$ 900.0 |
$ 757 |
$ 143 |
$ 15,000 |
Requirement 2:
|
Dec-31 |
Year 1 |
Year 2 |
|
Interest Expense |
$ 770 |
$ 764 |
|
Bond liability |
$ 15,279 |
$ 15143 |
Working:
|
Annually |
Formula Applied |
|
|
Face Value of Bond |
$ 15,000 |
|
|
Interest Semi-Annually @ 6% |
$ 900 |
(Face Value of Bonds * Coupon rate ) |
|
Semi-Annual Effective interest Rate ® (5%) |
0.050 |
5% |
|
Time Period (n) 3 years |
3.00 |
3 |
|
Present Value of Face Value of Bond |
$ 12,957.56398 |
Face Value/(1+r%)^2n |
|
Present Value of Interest payment |
$ 2,450.92 |
Interest * ((1-(1+r)^-n)/r) |
|
Issue Price Of Bond |
$ 15,408 |
PV of Face value of bond + PV of Interest Paid Annually |
|
Premium or (Discount) |
$ 408 |
Issue Price - Face Value of Bonds |
End of answer.
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