Janet receives a $ 10,000 life insurance benefit. If she uses the proceeds to buy an n-year annuity immediate, the annual payout will be 1534.86. If a 2n-year annuity due is purchased, the annual payout will be 994.13. Both calculations are based on an effective annual interest rate of i. Calculate i.
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Janet receives a $ 10,000 life insurance benefit. If she uses the proceeds to buy an n-year
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- Samantha receives a 10,000 life insurance benefit. If she uses the proceeds to buy an n-year annuity-immediate, the annual payout will be 1,824. If a 2n-year annuity-immediate is purchased, the annual payout will be 1,028. Calculate the effective annual interest rate.Paola purchases a 10 year annuity immediate with an annual effective rate of interest of 7.0718% and annual payments of 10x. Kurt purchases a 10 year decreasing annuity immediate with annual payments and an effective rate of interest of 7.0718%. His first payment is $50 and subsequent payments are reduced by an amount equal to X. Both annuities have the same present value. Calculate X.Delia purchases an annuity that will pay her $10,000 per year for the next 10 years starting next year. Assuming a rate of 6%, what is the value of the annuity. Choose the closest. a) $106,000 b) $131,808 c) $159,374 d) $171,569
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- Jeff bought an annuity immediate for $45.24. This annuity immediate is designed such that payments start at $1, increasing by annual amounts of $1 to a final payment of $n and then decrease by annual amounts of $1 to a final payment of $1. Using an annual effective interest rate of 16%, calculate n.Every three years, D will pay Mr. J 5,000 at 8% rate to settle his loan. Mr. D will use which formula to compare with cash payment? A. Future value of IB. FV of AnnuityC. Present Value of ID.Amanda purchases a retirement annuity that will pay her $2,500 at the end of every six months for the first nine years and $700 at the end of every month for the next six years. The annuity earns interest at a rate of 4% compounded quarterly. a. What was the purchase price of the annuity? b. How much interest did Amanda receive from the annuity? Not use excel
- Nilda expects to receive P20,940 at the beginning of each period per year in Social Security payments. Assume that she receives these payments for 28 years and use a rate of 6% per year. Find the present value of her retirement payments.Katie is planning to receive an annuity of $7,545 per year for the next 38 years as part of her retirement plan. The interest rate is 0.06 per annum compounded annually. Calculate the present value (PV) of this annuity $6,191.79 $1,484.60 $4,920.36 $5,190,960.00 $112,013.21Mrs. Crawford will receive $9,250 a year for the next 14 years from her trust. Use Appendix D for an approximate answer, but calculate your final answer using the formula and financial calculator methods.If a 8 percent interest rate is applied, what is the current value of the future payments? (Do not round intermediate calculations. Round your final answer to 2 decimal places.)