What is the future value on January 1, 2025, of $20,000 deposited on January 1, 2019, which accumulates interest at 10% compounded annually? _____________________
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- What is the
future value on January 1, 2025, of $20,000 deposited on January 1, 2019, which accumulates interest at 10% compounded annually? ____________________________
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- What will be the future value on December 31, 2023, of 5 annual $60,000 deposits starting on December 31, 2019, if the amounts earn 8% compounded annually? (Click here to access the PV and FV tables to use with this problem.) Round your answer to two decimal places. $ _________Treating each as a separate event answer the following: A. If $12,000 is deposited annually starting on January 1, 2020 and it earns 9%, how much will accumulate by December 31, 2029? B. Calculate the future value of an annuity due of $12,000 for 10 periods at 9% C. Steve Milner borrowed $120,000 on July 1, 2020. This amount plus accrued interest at 8% compounded semiannually is to be repaid in total on July 1, 2030. To retire this debt, Milner plans to contribute to a debt retirement fund five equal amounts starting on July 1, 2025 and continuing for the next four years. The fund is expected to earn 6% per annum. Compute how much must be contributed each year by Steve Milner to provide a fund sufficient to retire the debt on July 1, 2030? D. Andrea is 40 years old today and she wishes to accumulate $2,000,000 by her sixty fifth birthday so she can retire to a beach in Florida. She wishes to accumulate this amount by making equal deposits on her fortieth through her sixty fourth…What is the present value on January 1, 2019, of $10,000 to be received on January 1, 2023, and discounted at 6% compounded quarterly? ____________________________ What is the future value on January 1, 2025, of $20,000 deposited on January 1, 2019, which accumulates interest at 10% compounded annually? ____________________________ What is the interest rate per period and the frequency of compounding per year in each of the following? If needed, round your interest rate answers to two decimal places. Interest RatePer Period Frequency of CompoundingPer Year a. 18% compounded semiannually _______% _______ times b. 16% compounded quarterly _______% _______ times c. 15% compounded monthly _______% _______ times
- Future Value of an Annuity Due What is the future value on December 31, 2025, of 6 annual cash flows of $50,000 with the first cash flow being made on December 31, 2019, and interest at 9% compounded annually?Using the appropriate present value table and assuming a 12% annual interest rate, determine the present value on December 31, 2021, of a five-period annual annuity of $5,000 under each of the following situations:1. The first payment is received on December 31, 2022, and interest is compounded annually.2. The first payment is received on December 31, 2021, and interest is compounded annually.3. The first payment is received on December 31, 2022, and interest is compounded quarterly.So, is the book value at the end of 2019 90,000,000?
- Determine the combined present value as of December 31, 2021, of the following four payments to be received at the end of each of the designated years, assuming an annual interest rate of 8%. Payment Year Received $ 5,000 2022 6,000 2023 8,000 2025 9,000 2027On January 19, 2023 the future value of a sum of money will be $80,800. What would be the present value of this sum of money on August 1, 2020, if the interest rate is 2.31% compounded annually. (1year = 365days) Round the value for PV to two decimal places. P/Y = PV = $ C/Y = PMT = $ DBD = FV = $ days I/Y= %With an interest rate of 5 percent per year, what is the present value on December 31, 2020 of payments of $400 made on December 31 each year for the next 3 years starting in 2021? The present value on December 31, 2020 of payments of $400 on December 31 each year for the next 3 years starting in 2021 is $ d (answer to 1 decimal place).
- If $650 000 is saved for retirement, what rate of interest, compounded monthly, will provide payments of $3750 every month for the next 25 years? Select one: O a. 14.606797% O b. 0.811327% O c. 4.888702% O d. 4.867963%Calculate the present value as at 1 January 2019 of a series of payments of £100 payable on the first day of each month during 2020, 2021 and 2022, assuming an effective rate of interest of 8% per annum. Calculate this in form of Annuities like in Actuarial Science.if you invest $1,000 today With a compound annual interest rate of 5 %. What is the total amount accumulated after three years? Select one: n O a. 1000 Ob. 1110 O c. 1100 O d. 1157.6 Next page age ENG 07:11 INT 11/07/2021