Monthly withdrawal = $600
Monthly interest rate = 0.25%
Number of withdrawals = 60 (5 years)
First withdrawal is made 6 years from now
Present value = $600/1.0025^72 + $600/1.0025^73 + … +
$600/1.0025^130 + $600/1.0025^131
Present value = $600 * (1/1.0025)^71 * (1 - (1/1.0025)^60) /
0.0025
Present value = $600 * 46.611437
Present value = $27,967
The lump sum of money should be $27,967
What lump sum of money must be deposited into a bank account at the present time...
What lump sum of money must be deposited into a bank account at the present time so that $400 per month can be withdrawn for four years, with the first withdrawal scheduled for five years from today? The interest rate is 3/4% per month. (Hint: Monthly withdrawals begin at the end of the month 60.)
nstructor-created question Queston Help What lump sum of money must be deposited into a bank account at the present time so that $600 per month can be withdrawn for sik years, with the first withdrawal scheduled for seven years from today? The interest rate is 34% per month. (Hint Monthly withdrawals begin at the end of the month 84 The lump sum of money should be $(Round to the nearest dollar.)
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What lump sum deposited today at 8% compounded quarterly for 15 years will yield the same final amount as deposits of $6000 at the end of each 6-month period for 15 years at 6% compounded semiannually? The value of the lump sum is $ 7 (Round to the nearest cent as needed.)
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Chapter 02, Problem 139 You decide to open a retirement account at your local bank that pays 10%/year/month (10% per year compounded monthly). For the next 20 years, you will deposit $600 per month into the account, with all deposits and withdrawals occurring at month's end. On the day of the last deposit, you will retire. Your expenses during the first year of retirement will be covered by your company's retirement plan. As such, your first withdrawal from your retirement...
Time for a lump sum to double If you deposit money today in an account that pays 14.5% annual interest, how long will it take to double your money? Round your answer to two decimal places.