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Christmas Anytime issues $750,000 of 7% bonds, due in 10 years, with interest payable semiannually on June 30 and December 31 each year.
Calculate the issue price of a bond and complete the first three rows of an amortization schedule when:
2. The market interest rate is 8% and the bonds issue at a discount. (FV of $1, PV of $1, FVA of $1, and PVA of $1) (Use appropriate factor(s) from the tables provided. Do not round interest rate factors. Round your answers to nearest whole dollar.)
Issue price:
Date | Cash Paid | Interest expense | Change in carrying value | Carrying value |
01/01/2021 | ||||
06/30/2021 | ||||
12/31/2021 |
Solution:
Chart Values are based on: | |||||
n= (10 Years*2) | 20 | Half years | |||
i= (8%/2) | 4.00% | Semi annual | |||
Cash Flow | Table Value | * | Amount | = | Present Value |
Principal | 0.456387 | * | $7,50,000 | = | $3,42,290 |
Interest (Annuity) [$750,000*7%*6/12] | 13.590326 | * | $26,250 | = | $3,56,746 |
Price of Bonds | $6,99,036 |
Bond Amortization Schedule | ||||
Date | Cash interest | Interest Expense | Change in Carrying Value | Carrying value |
01-Jan-21 | $6,99,036 | |||
30-Jun-21 | $26,250 | $27,961 | $1,711 | $7,00,748 |
31-Dec-21 | $26,250 | $28,030 | $1,780 | $7,02,528 |
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