The future value of the account with interest compounded annually is The account earns $____ (what dollar amount) [more/less] when interest is compounded continuously
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- You make an investment into a money market account at time T=0. In year T=5, the value of the money market account will be $5,000. The money market account pays an annual interest of R=6%, and interest is compounded on a quarterly basis. What is the present value of this account?Compute the following with the data provided: (Show sufficient work with formulas used and all the steps involved ) A=$12, 500.00 per Quarter r=7.5% N=12 years Present Worth if the interest is compounded monthly? Future Value if the interest is compounded Quarterly: Present Worth if the interest is compounded continuously?(a) Find the present and future value of an income stream of $6000 per year for a period of 10 years if the interest rate, compounded continuously, is 2%. Round your answers to two decimal places. Present value = $ Future value $ (b) How much of the future value is from the income stream? How much is from interest? Round your answers to two decimal places. The amount from the income stream is $ The amount from the interest is $
- Find the present value of the given future amount. $70,093 for 324 days at 6.4% simple interest. Assume 360 days in a year. What is the present value? (Round to the nearest dollar as needed.)If you deposit $P into a savings account that earns interest at a rate of i% per month for n years, the future worth in year n is represented by all of the following equations, except: (a) F = $P(F∕P, effective i/month, 12n) (b) F = $P(F∕P, effective i/quarter, 3n) (c) F = $P(F∕P, effective i/6-month, 2n) (d) F = $P(F∕P, effective i/year, n)If you put $200,000 into your investment account now for 10 year at 5% annual interest, what is the difference in interest income between simple interest calculation and compound interest calculation? use Excel for calculation.
- Derive an equation to find the end-of-year future sum F that is equivalent to a series of n beginning-of-year payments B at interest rate i. Then use the equation to determine the future sum F equivalent to six B payments of $100 at 8% interest.When an initial amount of P dollars is invested at r% annual interest compounded n times per year, the value of the account (4) after years is given by the equation nt A=P(1 + =)** n Write an equation that represents the value in an account that starts out with an initial investment of $5000 and pays 10% interest compound monthly. Then use that equation to fill the table and use the table to graph the equation. Years (1) Value (4) 0 5 10 15 20 oo → KIWhat are the future value and the interest earned if $3800 is invested for 7 years at 8% compounded quarterly? (Round your answers to the nearest cent.) Give typing answer with explanation and conclusion
- For each of the following situations involving single amounts, solve for the unknown. Assume that Interest is compounded annually. (/- interest rate, and n-number of years) Note: Use tables, Excel, or a financial calculator. Round your final answers to nearest whole dollar amount. (EV of $1. PV of $1. EVA of $1. PVA of $1. EVAD of $1 and PVAD of $1) Present Value Future Value $ 36,018 S 72,000 S 43,718 S S 13,720 $ 4. S 51,746 S 5. 5 22,649 1234 86,000 48,000 180,000 8% 11% 9% n 9 10 11 15Find the accumulated value of an investment of $15,000 for 5 years at an interest rate of 1.45% if the money is a. compounded semiannually; b. compounded quarterly; c. compounded monthly d. compounded continuously. i Click the icon to view some finance formulas. a. What is the accumulated value if the money is compounded semiannually? (Round to the nearest cent as needed.) b. What is the accumulated value if the money is compounded quarterly? (Round to the nearest cent as needed.) C. What is the accumulated value if the money is compounded monthly? S (Round to the nearest cent as needed.) d. What is the accumulated value if the money is compounded continuously? S (Round to the nearest cent as needed.)If (P) dollars are invested at the end of each year in an annuity that bears interest at an annual rate (r), the amount in the account will be (A) dollars after (n) years, where: n = log [Ar / P + 1] / log (1 + r) If $ 5,200 is invested each year in an annuity that earns 9% annual interest, when will the account be worth $ 25,000? Round to the nearest tenth.