You are investing $1,000 at 4% for thirty years. Over those thirty years, how much "extra" will you earn in compound, versus simple, interest? (Recall you are earning simple interest at 4% for 30 years, and compound interest - or interest on the interest - as well. How much "interest on the interest" do you earn over 30 years?)

Suppose that a house was purchased with the buyer taking out a 20 year,$350,000 mortgage at 3% interest compounded monthly.(i) What will the monthly payments be?(ii) Find the total amount of interest paid when the loan is amortized over 20 years.

a. You plan to invest $5,000 in an individual retirement arrangement today at a nominal annual interest rate of 10%, which is expected to apply to all future years. 1. How much you will have in the account at the end of 15 years if interest is compounded (1) annually? (2) Semiannually? (3) Quarterly and (4) daily  (assume a 365-day a year)? 2. Compute effective annual rate and explain the relationship exists between compounding frequency and the nominal and effective annual rates ?

You want to have $2,000,000 in net worth when you retire. To achieve this goal, you plan to invest $1,000 each year (starting one year from now) into an account of time that earns 10% interest rate compounded annually. The amount of time you can retire as a multimillionaire is how many years?  31.94 (32 years) 55.64 (56 years) 25.56 (26 years) 20.36 (20 years) detailed answer without the usage of excel

ou decide to replace your income of $70,000 a year in retirement for 30 years. How much do you need in your retirement account the day you retire to make that happen, assuming a real interest rate of 3%?

Please help me answer the following time value of money question. Michael makes a $500 investment.  At the end of 5 years, he has 700. Assuming that the interest is compounded monthly, what is the interest rate earned on his investment?

As part of your retirement plan, you have decided to deposit $9,000 at the beginning of each year into an account paying 3% interest compounded annually. (Round your answers to the nearest cent.) (a) How much (in $) would the account be worth after 10 years? $ (b) How much (in $) would the account be worth after 20 years? $ (c) When you retire in 30 years, what will be the total worth (in $) of the account? $ (d) If you found a bank that paid 6% interest compounded annually rather than 3%, how much (in $) would you have in the account after 30 years? $ (e) Use the future value of an annuity due formula to calculate how much (in $) you would have in the account after 30 years if the bank in part (d) switched from annual compounding to monthly compounding and you deposited $750 at the beginning of each month instead of $9,000 at the beginning of each year. $ Submit Ancworl