Your aunt has gifted you a growing perpetuity. The first payment will occur in a year and will be $3,167. Each year after that, on the anniversary of the last payment, you will receive a payment that is 3% larger than the last payment. This pattern of payments will go on forever. If the interest rate is 9% per year, the value of the bequest today is closest to? (Round your answer in dollars to 2 decimal places, e.g. put 1204.42 if your answer is 1204.4243.)

A rich relative has bequeathed you a growing perpetuity. The first payment will occur in a year and will be $2 000. Each year after​ that, you will receive a payment on the anniversary of the last payment that isnbsp 5% larger than the last payment. This pattern of payments will go on forever. If the interest rate is 16% per​ year, a.  What is​ today's value of the​ bequest? b.  What is the value of the bequest immediately after the first payment is​ made?

A rich aunt has promised you $4 000 one year from today. In​ addition, each year after​ that, she has promised you a payment​ (on the anniversary of the last​ payment) that is 3% larger than the last payment. She will continue to show this generosity for 20 ​years, giving a total of 20 payments. If the interest rate is 4%​, what is her promise worth​ today?

she will be paying you 25857 at the end of this year, 51807 at the end of the following year, and 75702 at the end of the year after that(three years from today) the interest rate is 8.8% per year? what is the future value of your windfall in three years(on the date of the last payment)

Martin wants to provide money in his will for an annual bequest to whichever of his living relatives is oldest. That bequest will provide $1 000 in the first year, and will grow by 7% per year, forever. If the interest rate is 11%, how much must Martin provide to fund this bequest?

At an effective annual interest rate 𝑖, the present value of a perpetuity paying 10 at the end of each 3 year period with first payment at the end of year 6, is 32. At the same effective annual rate a perpetuity -immediate paying 4 at the end of each 4-months period is X. Calculate X.