Calculate the future value of ​$7 comma 0007,000 earning 1010 percent after one​ year, assuming annual compounding.​ Now, calculate the future value of ​$7 comma 0007,000 earning 1010 percent after 1919 years.         Question content area bottom Part 1 Click on the table icon to view the FVIF table LOADING... .   The future value after one year is ​$enter your response here. ​(Round to the nearest​ cent.)

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please answer correct and complete with steps thanks no copy paste     Suppose that an annuity will make annual payments of 4200 dollars apiece (starling a year from now), followed by a smaller partial payment a year after the last fun payment. If the present value of the annuity is 37000 dollars and the interest rate is 6.8 percent effective, how large Is the final partial payment? Answer =                                                         dollars.

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Use the present value table to complete: Note: Round the "PV factor" answer to 4 decimal places. Future Amount Length of Time Desired $ 12,000 12 years Rate Compounded 12% semiannually Table Periods A Rate Used P.V. P.V. Factor Amount C D

Calculate the continuation value of KMS using the following table, and assuming an EBITDA multiple of 8.5. (Click on the following icon in order to copy the contents of the table below into a spreadsheet.) -2019 $16,476 2020 $18,116 The continuation value is $ 2021 $19,875 2022 $21,792 thousand. (Round to the nearest integer.) 2023 $23,882 EBITDA (000) The Tax Cuts and Jobs Act of 2017 temporarily allows 100% bonus depreciation (effectively expensing capital expenditures). However, we will still include depreciation forecasting in this chapter and in these problems in anticipation of the return of standard depreciation practices during your career. 2024 $26,162

solution in excel

Required: Solve for the unknown number of years in each of the following: (Round your answers to 2 decimal places.) Present Years Discount Rate Future Value Value $ 5,600 9 % $ 12,840 8,100 10 % 43,410 184,000 17 % 3,645,180 215,000 15 % 1,734,390

The amount of interest on $X for two years is $330. The amount of discount on $X for one year is $144. Find the annual effective interest rate i and the value of X. (Round your answer for i to two decimal places. Round your answer for X to the nearest cent.) ¡ = 9.42 X X = $ 1672.66 X Submit Answer %

Solve by using the present value formula. Round your answers (in $) to the nearest cent. CompoundAmount Term ofInvestment NominalRate (%) InterestCompounded PresentValue CompoundInterest 18,000 8 years  4.5 monthly