Question

Problem 14-02 (Part Level Submission) Coronado Co. is building a new hockey arena at a cost of $2,360,000. It received a downpayment of $500,000 from local businesses to support the project, and now needs to borrow $1,860,000 to complete the project. It therefore decides to issue $1,860,000 of 10%, 10- year bonds. These bonds were issued on January 1, 2019, and pay interest annually on each January 1. The bonds yield 9%. (a) Your answer is correct. Prepare the journal entry to record the issuance of the bonds on January 1, 2019. (Round present value factor calculations to 5 decimal places, e.g. 1.25124 and the final answer to o decimal places e.g. 58,971. If no entry is required, select "No Entry" for the account titles and enter o for the amounts. Credit account titles are automatically indented when amount is entered. Do not indent manually.) Debit Credit Date Account Titles and Explanation January 1, 2019 each 1, 2019 Cash - Y 1979367T T Bonds Payable 1 1 ,860,000 T Premium on Bonds Pay: 119367 SHOW LIST OF ACCOUNTS SHOW SOLUTION LINK TO TEXT LINK TO TEXT Attempts: 2 of 5 used (b) Prepare a bond amortization schedule up to and including January 1, 2023, using the effective interest method. (Round answers to o decimal places, e.g. 38,548.) Cash Paid Interest Expense A Premium Premium Amortization Carrying Amount of Bonds amount of Date 1/1/19 1/1/20 1/1/21 1/1/22 1/1/23 SHOW LIST OF ACCOUNTS LINK TO TEYT LINK TO TEYT

Answer 1

Answer to Part b. Interest Expense Premium Amortization Cash Paid Date 1/1/19 1/1/20 1/1/21 1/1/22 1/1/23 Carrying Amount of Bonds 1,979,367 1,971,510 1,962,946 1,953,611 1,943,436 186,000 186,000 186,000 186,000 178,143 177,436 176,665 175,825 7,857 8,564 9,335 10,175 Calculation: Interest Paid = $1,860,000 * 10% = $186,000 Interest Expense = Carrying Value at the Beginning Period * 9% Interest Expense, 1/1/20 = $1,979,367 * 9% = $178,143 Interest Expense, 1/1/21 = $1,971,510 * 9% = $177,436 Interest Expense, 1/1/22 = $1,962,946 * 9% = $176,665 Interest Expense, 1/1/23 = $1,953,611 * 9% = $175,825 Premium Amortization = Interest Paid - Interest Expense Carrying Value of Bond = carrying value at Previous Year end - Premium Amortized