Laurie bought a 5-year level annuity with payments made at the end of each year. The annuity has an annual yield rate of 7.0% and a modified convexity of 11.4080. Calculate the Macaulay convexity of the annuity. A 9.9 B 10.2 C D 11.7 12.2 E 13.1
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- You want to invest $8,000 at an annual Interest rate of 8% that compounds annually for 12 years. Which table will help you determine the value of your account at the end of 12 years? A. future value of one dollar ($1) B. present value of one dollar ($1) C. future value of an ordinary annuity D. present value of an ordinary annuityConchita has a 13 year annuity immediate making annual payments that grow geometrically at the rate 2.250 %. The first payment is $2,250.00 and the interest rate is i(12) =7.500%$. What is the future value of her annuity? Question 2Answer a. Q = $53,901.79 b. Q = $52,300.75 c. Q$56,570.20 d. Q = $54,435.48 e. Q = $53,368.11Find the future value of an ordinary annuity if payments are made in the amount R and interest is compounded as given. Then determine how much of this value is from contributions and how much is from interest. R=16,000; 4.3% interest compounded quarterly for 11 years. The future value of the ordinary annuity is $__ (Round to the nearest cent as needed.) The amount from contributions is $__ and the amount from interest is $__. (Round to the nearest cent as needed.)
- You are given the following about two annuities-immediate: Annuity A pays 300 at the end of each year for 18 years. d ofc Annuity B pays 399.865 at the end of each year for 9 years. At an annual effective rate of interest i, the PV of both annuities are equal. Calculate i. Ponible Answers 12% 11% C 10% D 13% 14%You purchase a $10, 000 annuity with payments at the end of each year for 30 years and an effective interest rate i = .04. The annuity pays $500 at the end of each year and an additional $X at the beginning of years 6 through 12. Find X.A ten-year annuity has an interest rate of 12% with individual cash flows of $150 at every end of the year. What is the present value of the annuity? Select one: a. $ 56.50 b. $ 756.78 c. $ 48.30 d. $ 847.53
- Find the future value of an annuity due of $650 semiannually for four years at 8% annual interest compounded semiannually. What is the total investment? What is the interest? E Click the icon to view the Future Value of $1.00 Ordinary Annuity table. The future value is $ 6228.82 . (Round to the nearest cent as needed.) The total investment was S and the earned interest was S (Round to the nearest cent as needed.)Find the future value of an ordinary annuity if payments are made in the amount R and interest is compounded as given. Then determine how much of this value is from contributions and how much is from interest. R=14,000; 4.6% interest compounded quarterly for 10 years. The future value of the ordinary annuity is $ (Round to the nearest cent as needed.) The amount from contributions is $and the amount from interest is $(Round to the nearest cent as needed.)You purchased an annuity in which you deposit $100 a week at a fixed rate of 4% interest. What formula would you use to calculate its value at the end of 10 years? a = PMT(04/12, 12 120, 100) b. = FV * (04/12, 520, 100) c. = FV (.04/12, 10 * 52, -100) d = PMT(04/12, 12 120,,100)
- please show step by step. answer has to be 2.43. no excel function either James bought a four-year annuity with level payments of $200 at an annual yield rate of 6%. Calculate this annuity's Macaulay duration. a. 1.77 b. 2.29 2.43 d. 3.75 4.02An annuity in perpetuity with effective annual interest rate i > 0 has present value $1, 000. Find i if the annuity pays $52.50 at the end of every 6 month period, with the first payment at the end of the first year.Assume that an annuity has an annual cash flow of $375 in Years 11 through 20 (10 cash flows). Also assume that the nominal annual interest rate that is appropriate for this annuity is 9 percent (compounded daily, and using a 365-day basis year). Given this information, determine the value o this annuity at Year 0. $ 838.62 $1,205.43 $960.89 $1,083.16 O $716.35