An investment company pays 4% compounded semiannually. You want to have $10,000 in the future. (A) How much should you deposit now to have that amount 5 years from now? (Round to the nearest cent.)

If you invest $1,000 in an account that pays an annual interest rate of 6.4%, compounded monthly, how long will it take for your money to double?

How much do you have to deposit today so that beginning 11 years from now you can withdraw ​$12,000 a year for the next 6 years​ (periods 11 through 16​) plus an additional amount of ​$24,000 in the last year​ (period 16​)? Assume an interest rate of 9 percent.

Suppose you want to accumulate $20,000 for a down payment on a house in 5 years. How much must you deposit today into an account with an APR of 5% compounded monthly in order to have $20,000 in 5 years? PV = PMT= FV = APR = Periods = Compounding:

You are buying a house for $290,000.00 with a downpayment of $29,000.00. The loan will be paid back over 20 years with monthly payments of $1,609.25. If the interest rate is 4.2% compounded monthly, what would the unpaid balance be immediately after the eleventh payment? What is the equity after the eleventh payment? The unpaid balance would be $ The equity would be $

You are buying a house for $200,000.00 with a downpayment of $40,000.00. The loan will be paid back over 15 years with monthly payments of $1,307.33. If the interest rate is 5.5% compounded monthly, what would the unpaid balance be immediately after the twenty-ninth payment? What is the equity after the twenty-ninth payment? The unpaid balance would be $ (Round to 2 decimal places.) The equity would be $ (Round to 2 decimal places.)

What is the present value of an investment that will pay $1,000 in one year's time, and $1,000 every year after that, when the interest rate is 8%?