A    rich donor gives a    hospital    $1,040,000    one year from today. Each year after that, the     hospital will receive a payment  6%  larger than the previous payment, with the last     payment occurring in ten years'    time. What is the present value (PV) of this donation,     given that the interest rate is 11%?

Keith Riggins expects an investment of $125,473.50 to return $15,000 annually for several years. If Riggins earns a return of 10%, how many annual payments will he receive? (PV of $1, FV of $1, PVA of $1, and FVA of $1) (Use appropriate factor(s) from the tables provided. Round "Table Factor" to 4 decimal places.) Present Value Annuity Payment = ון Table Factor Annual Payments payments

An investment of 1000 is to be used to make payments of 100 at the end of every year for as long as possible. If the fund earns an annual effective rate of interest of 6%, find how many regular payments can be made. Also, find the amount of the smaller payment to be paid on the date of the last regular payment to be paid one year after the last regular payment

Assume that you want to have $ 4450 saved in a sinking fund in 1 year. The account pays 2% compounded monthly. What should be your monthly payments?

You are scheduled to receive $45,000 in two years. When you receive it, you will invest it for 8 more years at 6 percent per year. How much will you have in 10 years? Multiple Choice $80,588.15 $75,309.32 $68,137.01 $51,341.32 $71,723.16

.You want to start a scholarship fund at your alma mater with giving one $10,000 scholarship annually  beginning one year from now. And you have at most  $150,000 to start the fund. You also want the scholarship to be given out indefinitely. Assuming an annual interest rate of 8% (compounded continuously , do you have enough money for the scholarship fund? 15%4 (Hint: 1. Derive the formula of the present value of a perpetuity .2. Find the present value.)

A borrower bought a house for $300,000; he can obtain an 80% loan with a 20-year fully amortizing, 7% interest rate and monthly payment. Alternatively, he could get a 30-year fully amortizing 90% loan at 9% What is the incremental cost of borrowing the additional fund?