Consider an amount of 25,000 in a fund today, October 25, 2022. Determine its value On Mar. 5, 2023 at 3 1/8% simple interest rate p.a. using banker's rule
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Consider an amount of 25,000 in a fund today, October 25, 2022. Determine its value On Mar. 5, 2023 at 3 1/8% simple interest rate p.a. using banker's rule
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- #7 A borrower takes out a loan of $2000 for two years. Construct a sinking fund schedule if the lender receives 10% effective on the loan and if the borrower replaces the amount of the loan with semiannual deposits in a sinking fund earning a nominal rate of discount at 8% convertible semiannually.Use the following 8% interest factors to answer the question below: Future Value of Ordinary Annuity. 8.92280 10.63663 12.48756 What amount should be recorded as the cost of a machine purchased December 31, 2023, which is to be financed by making 8 annual payments of $10,000? Each payment is made at the end of the period. The applicable interest rate is 8%. Present Value of Ordinary Annuity. 5.2064 5.7466 6.2469 7 periods 8 periods 9 periods hsSuppose that a life insurance company has guaranteed a payment of $14 million to a pension fund 4.5 years fromfund and can invest the entire premium for 4.5 years at an annual interest rate of 6.25%, how much will the life in$13.7 million$17.8 million$18.4 million$14.1 million
- MasukhCompound Interest Table Complete the following schedule for investments a through f by indicating the relevant factor from the present value or future value table and the final present or future value amount. Investment Compounding a. Annuity b. Annuity Annually Semiannually Semiannually Annually c. Annuity d. Single Payment e. Single Payment Semiannually f. Single Payment Semiannually Factor Answer $ a. $ Annual Interest Rate Amount 5% $2,000 4% 1,000 6% 14,000 •Note: Round your answers to the nearest whole dollar. •Note: Do not use a negative sign (-) with your answers. b. 5% 9,000 6% 16,000 4% 9,600 $ C. Investment $ Period d. $ Payment at Beg. or End e. of Period 2 years End 3 years Beginning 4 years Beginning 6 years n/a 5 years n/a 4 years n/a $ f. Future Value or Present Value Future Present Future Present Future PresentQuestions: 1. Using simple interest computations, find the future value of $3,620 at 2 38%/2 38% 2. Now, using compound interest computations, find the future value of $3,620 at 2 38%/2 38% Time Value of Money Solver). Show what you put into the calculator for your work. 3. Now, using compound interest computations, find the future value of $3,620 at 2 38%/2 38% Time Value of Money Solver). Show what you put into the calculator for your work. 4. Explain why the future values are different in questions 1-3. Explain who would benefit from more frequent compounding. Who would be at a disadvantage from more frequent compounding.
- Use the following time value of money tables for Questions 1-4. Round answers to the nearest dollar. (The annual interest rate for all problems is 6%.) n = 3; i = 6% n = 6; i = 3% Future value of 1 1.19102 1.19405 Present value of 1 .83962 .83748 Future value of an annuity 3.18360 6.46841 Present value of an annuity 2.67301 5.41719 Redlands Inc. makes semiannual deposits of $2,000 each June 30 and December 31 each year, beginning in 2020. The amount of money Redlands will have on December 31, 2022 immediately after the sixth and final deposit is $1) What is the loanable funds market? 2) Calculate the following: You save $100 and want to see how much you will earn based on the following interest rates Interest Rate Value after 1 month -1% ? 0.5% ? 1% ? 2% ? 3) What supply factors affect the Loanable Funds market? 4) What demand factors affect the Loanable Funds market?10. Perpetuities Perpetuities are also called annuities with an extended or unlimited life. Based on your understanding of perpetuities, answer the following questions. Which of the following are characteristics of a perpetuity? Check all that apply. The present value of a perpetuity is calculated by dividing the amount of the payment by the investor's opportunity interest rate. A perpetuity is a series of regularly timed, equal cash flows that is assumed to continue indefinitely into the future. ☐ A perpetuity continues for a fixed time period. In a perpetuity, returns-in the form of a series of identical cash flows-are earned. Your grandfather wants to establish a scholarship in his father's name at a local university and has stipulated that you will administer it. As you've committed to fund a $15,000 scholarship every year beginning one year from tomorrow, you'll want to set aside the money for the scholarship immediately. At tomorrow's meeting with your grandfather and the bank's…
- Assume you deposit $1,000 in your savings account. Performance a sensitivity analysis on the relationship between future value at the end of year 10 and interest rate. Plot the relationship on a chart and label the graph clearlyNumber of years needed to accumulate a future amount For the following case, determine the number of years it will take for the initial deposit to grow to equal the future amount at the given interest rate. (Click-on the icon here in order to copy the contents of the data table below into a spreadsheet.) The number of years for this investment, n, is Initial deposit Future amount $12,187 $24,600 years. (Round to two decimal places.) Interest rate 8%4. If you receive $116 each month for 28 years and the discount rate is 0.08, what is the present value? (show the process and can use financial calculator)
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