A deposit of $50,000 is made into an account that pays 10% compounded semiannually. How much would be in the account after 10 years?                   (a) $81,445     (b) $129,685      (c) $132,665             (d) $336,375

What is the size of the payments that must be deposited at the beginning of each 6-month period in an account that pays 8.8%, compounded semiannually, so that the account will have a future value of $100,000 at the end of 14 years? (Round your answer to the nearest cent.)

If you deposit $2000 in an account that pays 3.6% with quarterly compounding, what is the balance after six years? How much interest is earned?

You deposit 2,000 in an account that pays 7% interest compounded semiannually.after two years the interest rate is increased to 7.08% compounded quarterly. What will be the value of the account after a total of four years

An account pays 4 percent interest (yearly effective). 10,000 dollars is deposited into that account at the end of the first year, and the deposits increase by 2000 dollars each year (12,000 is the second year’s deposit, etc.) What is the amount in the account at the end of 20 years and what is the present value?

A deposit of $2500 is made into an account drawing 3.6% interest compounded monthly. Find the future value 15 years after the initial deposit

A sum of money is deposited at the beginning of each year for 3 years at 12% p.a. compounded monthly. After the last deposit interest for the account is to be 8.24% p.a. compounded semi-annually and the account is to be paid out by payments of $1800.00, made at the beginning of each quarter for nine years. What is the size of the annual deposit?

If you deposit 2500 into an account paying 11% annual interest compounded quarterly, how  long until there is 4500 in the account?

You deposit $10,000 in an account that pays 4.5% interest compounded quarterly. Find the future value after one year.

A deposit is made every half-year into a savings account paying 3% interest compounded semiannually. The balance after 7 years is $16,000. Calculate the rent of the increasing annuity. The rent is $. (Do not round until the final answer. Then round to the nearest cent as needed.)