/other When Patey Pontoons issued 6% bonds on January 1, 2021, with a face amount of $840,000, the market yield for bonds of similar risk and maturity was 11%. The bonds mature December 31, 2024 (4 years). Interest is paid semiannually on June 30 and December 31. (FV of $1. PV of $1, FVA of $1. PVA of $1, FVAD of $1 and PVAD of $1) (Use appropriate factor(s) from the tables provided.) Required: 1. Determine the price of the bonds at January 1, 2021. 2. Prepare the journal entry to record their issuance by Patey on January 1, 2021 3. Prepare an amortization schedule that determines interest at the effective rate each period. 4. Prepare the journal entry to record interest on June 30, 2021. 5. What is the amount related to the bonds that Patey will report in its balance sheet at December 31, 2021? 6. What is the amount related to the bonds that Patey will report in its income statement for the year ended December 31, 2021? (Ignore income taxes.) 7. Prepare the appropriate journal entries at maturity on December 31, 2024. Prev Question 1 of 9 Total 1 of 9 Visit question mapNext Complete this question by entering your answers in the tabs below. Reg 1 Req 2 Reg 3 Reg 4 Reg 5 and 6 Req 7 Prepare the appropriate journal entries at maturity on December 31, 2024. (If no entry is required for a transaction/event, select "No journal entry required" in the first account field. Round intermediate calculations and final answers to the nearest whole dollar.) Journal entry worksheet Note: Enter debits before credits Debit Credit General Journal Date December 31, 2024 TABLE 6 Present Value of an Annuity Due of $1 1-01 PVAD = (1 + X (1+0) n/i 8.0% 9.0% 10.0% 11.0% 12.0% 1 20.0% 2 3 4 1.0% 1.5% 2.0% 2.5% 3.0% 3.5% 4.0% 4.5% 5.0% 5.5% 6.0% 7.0% 1.00000 1.00000 1.00000 1.00000 1.00000 1.00000 1.00000 1.00000 1.00000 1.00000 1.00000 1.00000 1.99010 1.98522 1.98039 1.97561 1.97087 1.96618 1.96154 1.96154 1.95694 1.9523B 1.94787 1.94340 1.93458 2.97040 2.95588 2.94156 2.92742 2.91347 2.89969 2.88609 2.87267 2.85941 2.84632 2.83339 2.83339 2.80B02 3.94099 3.91220 3.88388 3.85602 3.82861 3.80164 3.77509 3.74896 3.72325 3,69793 3.67301 3.62432 4.90197 4.85438 4.80773 4.76197 4.71710 4.67308 4.62990 4.58753 4.54595 4.50515 4.46511 4.38721 1.00000 1.00000 1.00000 1.00000 1.00000 1.00000 1.92593 1.91743 1.90909 1.90090 1.89286 1.83333 2.78326 2.75911 2.73554 2.71252 2.69005 2,52778 3.57710 3.53129 3.48685 3.44371 3.40183 3.10648 4.312134.23972 4.16987 4.10245 4.03735 3.58873 5 6 5.85343 5.78264 5.71346 5.64583 5.57971 5.51505 5.45182 5.38998 5.32948 5.27028 5.21236 5.10020 4.99271 4.88965 4.79079 4.69590 4.60478 3.99061 7 6.79548 6.69719 6.60143 6.50813 6.41719 6.32855 6.24214 6.15787 6.07569 5.99553 5.91732 5.76654 5.62288 5.48592 5.35526 5.23054 5.11141 4.32551 8 7.72819 7.59821 7.47199 7.34939 7.23028 7.11454 7.00205 6.89270 6.78637 6.68297 6,58238 6.38929 6.38929 6.20637 6.03295 5.86842 5.71220 5.56376 4.60459 98.65168 8.48593 8.32548 8.17014 8.01969 7.87396 7.73274 7.59589 7.46321 7.33457 7.20979 6.97130 6.74664 6.53482 6.33493 6.14612 5.96764 4.83716 109,56602 9.36052 9,16224 8.97087 8.78611 B.607698.43533 8.26879 8.26879 8.10782 7.95220 7.801697.51523 7.24689 6.99525 6.75902 6.53705 6.32825 5,03097 made at the beginning of each compounding period. used to calculate the present value of any series of equal payments This table shows the present value of an annuity due of $1 at various interest rates (1) and 11 10.47130 10.22218 9.98259 9.75206 9.53020 9.31661 9.11090 8.91272 8.72173 8.53763 8.36009 8.02358 7.71008 7.41766 7.14457 6.88923 6.65022 5.19247 12 11.36763 1107112 10.78685 10,51421 10.25262 10,00155 9.76048 9.52892 9.30641 9.09254 8.88687 8.49867 8.13896 7.80519 7.49506 7.20652 6.93770 5.32706 13 12.25508 11.90751 11.57534 1125776 10.95400 10.66333 10.38507 10.11858 9.86325 9,61852 9.38384 8.94269 8.94269 8.53608 8.16073 7.81369 749236 7.19437 5.43922 14 13.13374 12.73153 12.34837 11.98318 11.63496 11.30274 10.98565 10.68285 10.39357 10.11708 9.85268 9.35765 8.90378 8.48690 8.10336 7.74987 7.42355 5.53268 15 14.00370 13.54338 13 10625 12.69091 12.29607 11.92052 11.56312 11.22283 10.89864 10.58965 10.29498 9.74547 9.24424 8.78615 8.36669 7.98187 7.62817 551057 16 14.86505 14.34323 13.84926 13,38138 12.93794 12.51741 12.11839 11.73955 11.37966 11.03758 10.71225 10.10791 9.55948 9.06069 8.60608 8.19087 7.81086 5.67547 17 15.71787 15.13126 14.57771 14.05500 13.56110 13.09412 12.65230 12 23402 11.83777 11.46216 11.10590 10.44665 9.85137 9.31256 8.82371 8.37916 7.97399 5.72956 18 16.56225 15.90765 15 29187 14.71220 14,16612 13.65132 13.16567 12.70719 12.27407 11.86461 11.47726 10.76322 10.12164 9.54363 9,02155 8.54879 8.11963 5.77463 19 1739827 16,67256 15.99203 15,35336 14.75351 14.18968 13.65930 13.15999 12.68959 12.24607 11.82760 11.05909 10.37189 9.75563 9.20141 8.70162 8.24967 5.81219 20 18.22601 17.42617 16.67846 15.97889 15.32380 14.70984 14.13394 13.59329 13.08532 12.60765 12.15812 11.33560 10.60360 9.95011 9.36492 8.83929 8.36578 5.84350 21 19.04555 18.16864 17.35143 16.58916 15.87747 15.21240 14.59033 14.00794 13.46221 12.95038 12.46992 11.59401 10.81815 10.12855 9.51356 8.96333 8.46944 5.86958 25 22.24339 21.03041 19.91393 18.88499 17.93554 17.05837 16.24696 15.49548 14.79864 14. 15170 13.55036 12.46933 1152876 10.70661 9.98474 9.34814 8.78432 5.93710 30 26.06579 24.37608 22.84438 21.45355 20.18845 19.03577 17.98371 17.02189 16.14107 15.33310 14.59072 13.27767 12.15841 11.19828 10.36961 9.65011 9.02181 597472 40 33.16303 30.36458 27.90259 25.73034 23.80B22 22.10250 20.5844B 19.22966 18.01704 16.92866 15.94907 14.26493 12.87858 11.72552 10.75696 9.93567 9.23303 5.99592