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Use a calculator to evaluate the present value of an
for the values of the variables m, r, and t (respectively). Assume n = 12. (Round your answer to the nearest cent.)
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- Use a calculator to evaluate the present value of an annuity formula P = m 1 − 1 + r n −nt r n for the values of the variables m, r, and t (respectively). Assume n = 12. (Round your answer to the nearest cent.) $150; 4%; 15 yr $Use a calculator to evaluate an ordinary annuity formula A = m 1 + r n nt − 1 r n for m, r, and t (respectively). Assume monthly payments. (Round your answer to the nearest cent.) $100; 5%; 12 yr A = $Use a calculator to evaluate the present value of annuity formula. For the values of the variables m, r, and t (respectively). Assume n=12. (Round your answer to the nearest cent). $50, 5%, 3 years.
- Use a calculator to evaluate an ordinary annuity formula for m, r, and t (respectively). Assume monthly payments. (Round your answer to the nearest cent.) $20; 4%; 30 yr A = $We can now use the following formula to find the present value of the account where the annuity payments are $400 each month. present value = table factor ✕ annuity payment The table factor was determined to be 21.67568. Before using the above formula, we must add 1 to the table factor since this is an annuity due. Thus, the table factor to use in the formula is 21.67568 + 1 = . Substitute the values into the formula, rounding the result to the nearest cent. present value = table factor ✕ annuity payment = ✕ 400 = $ Therefore, to receive annuity payments of $400 at the beginning of each month for 2 years, the amount that should be deposited now into an account earning 6% interest compounded monthly, to the nearest cent, is $ .Use a calculator to evaluate an ordinary annuity formula. For m, r, and t (respectively). Assume monthly payments. (Round your answer to the nearest cent). $50, 8%, 4 years.
- Use graphical approximation techniques or an equation solver to approximate the desired interest rate. A person makes annual payments of $1000 into an ordinary annuity. At the end of 5 years, the amount in the annuity is $5815.35. What annual nominal compounding rate has this annuity earned? Please step by step answer.The present value of a perpetuity is equal to the payment on the annuity, PMT, divided bythe interest rate, I : PV = PMT/I. What is the future value of a perpetuity of PMT dollars peryear? (Hint: The answer is infinity, but explain why.)Use graphical approximation techniques or an equation solver to approximate the desired interest rate. A person makes annual payments of $1000 into an ordinary annuity. At the end of 5 years, the amount in the annuity is $ l5764.52. What annual nominal compounding rate has this annuity earned? Type the interest rate % (round to 2 decimal places)
- You have an annuity that pays $15 per year for 61 years. What is the future value (FV) of this annuity at the end of that 61 years given that the discount rate is 10%? Must use excel or finance calculator m Nper (or N) =n*m Rate (or I/Y)=i/m PV PMT FVFind the PV of an ordinary annuity that pays $1,000 each of the next 6 years if the interest rate is 16%. Then find the FV of that same annuity. Round your answers to the nearest cent. PV of ordinary annuity: $ fill in the blank 25 FV of ordinary annuity: $ fill in the blank 26 g. How will the PV and FV of the annuity in part f change if it is an annuity due rather than an ordinary annuity? Round your answers to the nearest cent. PV of annuity due: $ fill in the blank 27 FV of annuity due: $ fill in the blank 28If the present value of an ordinary, 6-year annuity is $8,800 and interest rates are 9.5 percent, what’s the present value of the same annuity due? (Round your answer to 2 decimal places.) PV = $_______.__
