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Question
required information the following information applies to the questions displayed below. hillside issues $3,000,000 of 6%, 15 - year bonds dated january 1, 2027, that pay interest semiannually on june 30 and december 31. the bonds are issued at a price of $2,592,334. complete this question by entering your answers in the tabs below. req 1 req 2a to 2c req 3 req 4 req 5 prepare the first two years of a straight - line amortization table. note: round your intermediate and final answers to the nearest whole dollar semiannual period - end unamortized discount carrying value 01/01/2027 06/30/2027 12/31/2027 06/30/2028 12/31/2028
Step1: Calculate total bond discount
$\$3,000,000 - \$2,592,334 = \$407,666$
Step2: Calculate semiannual discount amortization
Total semiannual periods = $15 \times 2 = 30$
$\frac{\$407,666}{30} \approx \$13,589$
Step3: Compute values for 01/01/2027
Unamortized Discount = $\$407,666$
Carrying Value = $\$2,592,334$
Step4: Compute values for 06/30/2027
Unamortized Discount: $\$407,666 - \$13,589 = \$394,077$
Carrying Value: $\$2,592,334 + \$13,589 = \$2,605,923$
Step5: Compute values for 12/31/2027
Unamortized Discount: $\$394,077 - \$13,589 = \$380,488$
Carrying Value: $\$2,605,923 + \$13,589 = \$2,619,512$
Step6: Compute values for 06/30/2028
Unamortized Discount: $\$380,488 - \$13,589 = \$366,899$
Carrying Value: $\$2,619,512 + \$13,589 = \$2,633,101$
Step7: Compute values for 12/31/2028
Unamortized Discount: $\$366,899 - \$13,589 = \$353,310$
Carrying Value: $\$2,633,101 + \$13,589 = \$2,646,690$
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| Semiannual Period-End | Unamortized Discount | Carrying Value |
|---|---|---|
| 06/30/2027 | $\$394,077$ | $\$2,605,923$ |
| 12/31/2027 | $\$380,488$ | $\$2,619,512$ |
| 06/30/2028 | $\$366,899$ | $\$2,633,101$ |
| 12/31/2028 | $\$353,310$ | $\$2,646,690$ |