Determine the equivalent annual worth for years 1 through 10 of a uniform series of payments of $31,700 that begins in year 3 and ends in year 9 (7 years).  Use an interest rate of 6.3% per year.

You will receive a cash payment of $7072 in 7 years. If the relevant interest rate is 19.89%, how much is it worth today?  Round to 2 decimal places.  Include dollar signs ($) and percents (%) as appropriate.

Using​ annual, semiannual, and quarterly compounding​ periods, (1) calculate the future value if $6,000 is deposited initially at 11​% annual interest for 5 ​years, and​ (2) determine the effective annual rate     ​(EAR​).

Find the interest rate needed for the sinking fund to reach the required amount. Assume that the compounding period is the same as the payment period. $19,654 to be accumulated in 4 years; quarterly payments of $1075 The interest rate needed is approximately%. (Type an integer or decimal rounded to two decimal places as needed.)

Find the future value of an ordinary annuity of $700 paid at the end of each year for 4 years, if interest is earned at a rate of 6%, compounded annual. The future value is $ (Round to 2 decimal places.)

Find the future values of the ordinary annuities at the given annual rate r compounded as indicated. The payments are made to coincide with the periods of compounding. (Round your answer to the nearest cent.) PMT = $200, r = 2.7%, compounded semiannually for 25 years

With an interest rate of 5 percent per year, what is the present value on December 31, 2020 of payments of $400 made on December 31 each year for the next 3 years starting in 2021? The present value on December 31, 2020 of payments of $400 on December 31 each year for the next 3 years starting in 2021 is $ d (answer to 1 decimal place).

A 20-year annuity X has annual payments of $10,000 at the beginning of each year for 10 years, then annual payments of $20,000 at the beginning of each year for the next 10 years. A perpetuity Y has payments of Q at the end of each year for 10 years, then payments of 2Q at the end of each year thereafter. The present values of X and Y are equal when calculated using an annual effective interest rate of 5%. Find Q.

Find the periodic payment which will amount to a sum of $9000 if an interest rate 8% is compounded annually at the end of 17 consecutive years. The periodic payment is $ (Round to the nearest cent.)

Find the effective interest rate for a loan for four years compounded semiannually at an annual rate of 5%. Click here to view page 1 of the future value table. Click here to view page 2 of the future value table. The effective interest rate is %. (Round to two decimal places as needed.)