Assume that you can invest to earn a stated annual rate of return of 12%, but where interest is compounded semiannually. If you make consecutive semi-annual deposits of P500 each, with the first deposit being made today, what will your balance be at the end of Year 5?

You are expected to retire in 35 years from today. If you make an annual deposit of $20,500 at the end of each year into an investment account that pays 6.88% annually, how much money will your retirement account have at the end of 35 years if the interest in compounded.

You want to save $8,000 by November 1, 2024. You plan to make annual deposits. The first deposit will be on November 1, 2019 and the last will be on November 1, 2024. If the account pays 6% annually, then what are the size of your annual deposits?

You make an investment into a money market account at time T=0. In year T=5, the value of the money market account will be $5,000. The money market account pays an annual interest of R=6%, and interest is compounded on a quarterly basis. What is the present value of this account?

A deposit X is to be made today and a second deposit, which is twice the first, is to be made 3 years from now, to provide for withdrawals of $1,000 two years from now and $6,500 10 years from now. At an effective annual interest rate of 7%, calculate the size of the first deposit.

Find the interest rates earned on each of the following. Round your answers to the nearest whole number. You borrow $680 and promise to pay back $782 at the end of 1 year.  %

How to set this up in Excel?

Suppose that your bank pays 6% interest, compounded quarterly. Find out how much should be deposited now to yield an annuity payment of 1,500 at the end of each three months, for 3 years. (Round your answer to the nearest cent)

Use the formula for computing future value using compound interest to determine the value of an account at the end of 7 years if a principal amount of $16,000 is deposited in an account at an annual interest rate of 6% and the interest is compounded monthly The amount after 7 years will be S (Round to the nearest cent as needed.)

Suppose I have the choice of investing $25000 in two different accounts:   Acct 1:  4.5% compounded semi-annually Acct 2:  3.75% compounded monthly   What is the future value of each account?  In other words, what will be the final compounded amount in each account after 6 years (assuming no additional deposits or withdrawals)?  How much interest does each account produce?