Question

On January 1 of this year, Ikuta Company issued a bond with a face value of $160,000 and a coupon rate of 4 percent. The bond matures in 3 years and pays interest every December 31. When the bond was issued, the annual market rate of interest was 5 percent. Ikuta uses the effective-interest amortization method. (FV of $1, PV of $1, FVA of $1, and PVA of $1) (Use the appropriate factor(s) from the tables provided. Round your final answer to whole dollars.)

Required: 1. Complete a bond amortization schedule for all three years of the bonds life Cash Interest Interest Expense Discount Book Value of Amortization Date Bond Jan. 01, Year 1 Dec. 31, Year 1 Dec. 31, Year 2 Dec. 31, Year 3 2. What amounts will be reported on the income statement and balance sheet at the end of Year 1 and Year 2? Year 2 December 31 Interest expense Bond liability Year 1

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Answer #1
1)
Year Cash Interest Interest Expense Dicount amortization Book Value of bond
Jan 01, Year 1 $       1,55,643
Dec 31, Year 1 $                        6,400 $             7,782 $       1,382 $       1,57,025
Dec 31, Year 2 $                        6,400 $             7,851 $       1,451 $       1,58,476
Dec 31, Year 3 $                        6,400 $             7,924 $       1,524 $       1,60,000
Working:
a. When Bonds are issued at below their par value, it is called as bond issued at discount.
Par Value of Bond $ 1,60,000.00
Current price of bond $ 1,55,642.80
Discount on bonds payable $       4,357.20
b. Cash Interest = Par Value x Coupon rate
= $ 1,60,000.00 x 4%
= $       6,400.00
c. Interest expense as per effective Interest method,
Year Beginning Book Value Market Interest Rate Interest Expense
Dec 31, Year 1 $            1,55,642.80 5% $ 7,782.14
Dec 31, Year 2 $            1,57,024.94 5% $ 7,851.25
Dec 31, Year 3 $            1,58,476.19 5% $ 7,923.81
d. Calculation of current price of bond
Price of bond is the present value of cash flow from bond.
At 5% market required return:
Year Cash flow Discount factor Present Value
1-3 $       6,400                          2.7232 $     17,428.79
3 $ 1,60,000                          0.8638 $ 1,38,214.02
Current Price $ 1,55,642.80
e Present Value of annuity of 1 = (1-(1+i)^-n)/i Where,
= (1-(1+0.05)^-3)/0.05 i 5%
=               2.7232 n 3
f Present Value of 1 = 1.05^-3
=               0.8638
g. Coupon Interest paid in cash = Par Vale x coupon rate
= $       1,60,000 x 4%
= $             6,400
2) Year 1 Year 2
December 31
Interest Expense $             7,782 $             7,851
bond Liability $       1,57,025 $       1,58,476
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