You just received a bonus of $2,000. Calculate the future value of $2,000, given that it will be held in the bank for 10 years and earn an annual interest rate of 7 percent.
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- You want to invest $8,000 at an annual Interest rate of 8% that compounds annually for 12 years. Which table will help you determine the value of your account at the end of 12 years? A. future value of one dollar ($1) B. present value of one dollar ($1) C. future value of an ordinary annuity D. present value of an ordinary annuityYou put $250 in the bank for S years at 12%. A. If interest is added at the end of the year, how much will you have in the bank after one year? Calculate the amount you will have in the bank at the end of year two and continue to calculate all the way to the end of the fifth year. B. Use the future value of $1 table in Appendix B and verity that your answer is correct.You put $600 in the bank for 3 years at 15%. A. If Interest Is added at the end of the year, how much will you have in the bank after one year? Calculate the amount you will have in the bank at the end of year two and continue to calculate all the way to the end of the third year. B. Use the future value of $1 table In Appendix B and verify that your answer is correct.
- Use the tables in Appendix B to answer the following questions. A. If you would like to accumulate $4,200 over the next 6 years when the interest rate is 8%, how much do you need to deposit in the account? B. If you place $8,700 in a savings account, how much will you have at the end of 12 years with an interest rate of 8%? C. You invest $2,000 per year, at the end of the year, for 20 years at 10% interest. How much will you have at the end of 20 years? D. You win the lottery and can either receive $500,000 as a lump sum or $60,000 per year for 20 years. Assuming you can earn 3% interest, which do you recommend and why?You can invest $5,000 today in an account that earns an annual interest rate of 8%. Using the formula for the future value of a lump sum, calculate the amount you'll have in this account after five years.Your bank pays 9% interest, compounded annually. Use the appropriate formula to find out how much you should deposit now to yield an annuity payment of $800 at the end of the year, for 10 years.
- Mailee will pay out $6,000 at the end of year two and $8,000 at the end of year three. Then Mailee will receive $10,000 at the end of year four. With an interest rate of 10%, what is the net value of the payments versus receipts in today's dollars?You would like to have $53,000 in 13 years. To accumulate this amount, you plan to deposit an equal sum in the bank each year that will earn 6 percent interest compounded annually. Your first payment will be made at the end of the year. a. How much must you deposit annually to accumulate this amount? b. If you decide to make a large lump-sum deposit today instead of the annual deposits, how large should this lump-sum deposit be? (Assume you can earn 6 percent on this deposit.) c. At the end of five years, you will receive $20,000 and deposit this in the bank toward your goal of $53,000 at the end of year 13. In addition to the lump-sum deposit, how much must you deposit in equal annual amounts, beginning in year 1 to reach your goal? (Again, assume you can earn 6 percent on your deposits.)You borrow $11,000 and promise to make payments of $3,359.50 at the end of each year for 5 years. What is the interest rate earned? Round your answers to the nearest whole number
- Suppose you deposit $1098 into an account 5 years from today that earns 11%. It will be worth $1774 ____years from today.You have just deposited $5,000 into an account that promises to pay you an annual interest rate of 5.3 percent each year for the next 4 years. You will leave the money invested in the account and 10 years from today, you need to have $7,990 in the account. What annual interest rate must you earn over the last 6 years to accomplish this goal?You expect to receive $1,000 at the end of each of the next 3 years. You will deposit these payments into an account that pays 8 percent compounded annually. What is the future value of these payments, that is, the value at the end of the third year?
