You are going to receive a payment of €80 at the end of each year for the next 20 years. If you invest each of those amounts at 12%, then how many years will it take to accumulate €1,930.65?

You are going to receive a payment of €80 at the end of each year for the next 12 years. If you invest each of those amounts at the same interest rate, then what annual compound interest rate must you earn in order to have €1,930.65 at the end of the 12th year?

You are going to receive a set payment at the end of each year for the next 12 years. If the proper discount rate for each of those amounts is 12%, then what amount of money would you need to receive at the end of each year in order to have a present value of €495.55?

If you can invest funds at a 5% simple annual interest rate then how long will it take to double your money?

You are told that the market value of a perpetuity that pays €50 at the end of each year is €877.19. What is the appropriate discount rate associated with the perpetual cash flow?

You currently own an annuity that will pay you €50 at the end of each year for 30 years. You would like to convert it into a €50 perpetuity by paying an additional amount today. If the appropriate discount rate for all of the cash flows is 5.7%, then what amount should you have to pay today in order to convert the annuity into a perpetuity?

You are going to inherit €200,000 fifteen years from today. However, you need funds today. If the discount rate associated with that cash flow is 16% then what is the smallest amount that would you be willing to accept today in order to forgo the receipt of the cash in fifteen years?

You are going to receive €50 at the end of each year for the next 6 years. If you invest each of those amounts at 8%, then what amount of money will you have at the end of the 6th year?

You are going to receive a payment at the end of each year for the next 12 years. If you invest each of those amounts at 12%, then what amount of money will you need to receive each year in order to have €1,930.65 at the end of the 12th year?

If you are trying to calculate the future invested value of a cash flow made today and invested for a set period of time, which of the following would give the greatest value?