Use the formula for simple interest, I = Prt, to find the indicated quantity. Assume a 360 day year. 1=$120; P = $2000; t= 270 days; r= ? % (Simplify your answer.)
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- If you invest $15,000 today, how much will you have in (for further instructions on future value in Excel, see Appendix C): A. 20 years at 22% B. 12 years at 10% C. 5 years at 14% D. 2 years at 7%b1. F = Pert , which assumes continuous compounding, says that the Future value (F) of an amount (P) invested today at an annual rate (r), expressed as a decimal for the time (t), in years is given by the function. Thus if you invested $100 at the annual rate of 5 1/2% for 6 years and 3 months you would get back (at the end of the time), F = $100e(0.055)(6.25) = $100e(0.3438) = $100(1.4102) = $141.02. If you invest $15000 today, what amount does the formula say you will get back if you leave it for 5 years and 3 months in a savings account paying 4 1/2% annually?not use of excel.only use formula to solve. Q)For an income of $4,500 per month for the past five years, what is the present worth of the income at an interest rate of 15% per year, compounded monthly? $270,000 $543,078 $398,585 $298,485
- 1. (See image), which assumes continuous compounding, says that the Future value (F) of an amount (P) invested today at an annual rate (r), expressed as a decimal for the time (t), in years is given by the function. Thus if you invested $100 now at the annual rate of 5 1/2% for 6 years and 3 months you would get back (at the end of the time), F = $100e^(0.055)^(6.25) = $100e^(0.3438) = $100(1.4102) = $141.02. Suppose you put $2000 in a savings account when your son was born for 18 years and 6 months to help pay for his college education. If you can earn 3% annually on it, what should you have in his education savings account in 18 years and 6 months?set up an equation and solve each problem. Suppose that $500 is invested at a certain rate of interest compounded annually for 2 years. If the accumulated value at the end of 2 years is $594.05, find the rate of interest.USE excel 2) Suppose you invested $1000 per quarter over a 15 year period. If money earns an annual rate of 6.5% compounded quarterly, how much would be available at the end of the time period. How much is the interest earned?
- hello for this question may someone let me know how to correctly plug in the formula to get a final answer of (11.90) as stated in the picture? (11.90) 1. question states: The doubling function D(r)=ln2ln(1+r) gives the number of years required to double your money when it is invested at interest rate r (expressed as a decimal), compounded annually. How long does it take to double your money at each of the following rates?I need the manual excel formula as well as the FV Excel Function. C. Suppose you save $2,800 a year for 43 years into an investment account that earn 8.5% return, how much will you have at the end of the periods? Formula $ ??? Excel Functon $1,066,616.08Future Value Computation What amount will be accumulated in 4 years if $10,500 is invested today at 6% interest compounded annually?Use Excel or a financial calculator for computation. Round your answer to nearest dollar.
- Compute the simple interest INT for the specified length of time and the future value FV at the end of that time (in dollars). Round all answers to the nearest cent. $12,300 is invested for 9 months at 7% per year. INT = $ ___ FV = $ __Solve ASAPQ. # 3 : An investment of $1000 grows to $2000 in 7 years. What is the annual rate of return on the investment ?PLEASE ANSWER THE QUESTIONS BELOW AND BE SURE TO SHOW THE FORMULAS AND THE WORK. THANIK YOU :) 1) What is the present value of $170 a year for 3 years discounted back to the present at 3%?
