Suppose that you make 35 annual deposits of $2,869 in an account paying 10% APR with daily compounding. Assuming that the first deposit will occur six years from now and that each of the remaining deposit will occur exactly one year apart, how much money will be in the account 40 years from now? Round your final answer to two decimals.
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- You 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.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 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 annuity
- If you decide to deposit $480 every year for the next 6 years, with first deposit to be made one year from today and all deposits to be made at the end of each year, in an account that pays 4.62% APR with annual compounding, how much is this account worth in today's dollars?Suppose that you make 35 annual deposits of $2,544 in an account paying 9% APR with daily compounding. Assuming that the first deposit will occur six years from now and that each of the remaining deposit will occur exactly one year apart, how much money will be in the account 40 years from now? Round your final answer to two decimals. Don't table useYou have $29,307.61 in a brokerage account, and you plan to deposit an additional $4,000 at the end of every future year until your account totals $240,000. You expect to earn 12% annually on the account. How many years will it take to reach your goal? Round your answer to two decimal places at the end of the calculations. ___years
- Suppose that you will deposit $184 at the end of each month for the next 24 years into an account with an APR of 11% and monthly compounding. How much money will be in the account at the end of the 24 years? Round your final answer to two decimals. Show formula in Excel.How much must you deposit into an account today so that you can have $25,000 in twelve years? Assume that the account earns 6% per year compounded quarterly. You should deposit $ (Round the final answer to the nearest cent as needed. Keep all decimal places as you work through the problem.)Suppose you want deposit $200 each month into an account earning 3.5% APR compounded monthly. a) Write an equation to find how many years N it will take to save $12,000? b) How many years will it take to save $12,000? Round to two decimals.
- You want to be able to withdraw $8500 from an account at the end of each 6-month period (that is, twice a year) for the next 10 years. How much money should you invest now into an account earning 2.9% interest per year, compounded every 6 months, in order to fund the desired withdrawals? Assume the account is empty after the last withdrawal is made. Give the answer correctly to 2 decimal places.If you deposit money today in an account that pays 12.5% annual interest, how long will it take to double your money? Round your answer to two decimal places. yearsIf you deposit $500 in a bank account today that earns 3% interest and you deposit $20 per month into the account for the next 10 years, how much will you have in 10 years? Assume monthly compounding. Enter your answer rounded to 2 decimal places.