What lump sum of money (P) must be deposited into a bank account at the present time so that $500/month (A) can be withdrawn for five years (N), with the first withdrawal scheduled 6 years from today at a nominal interest rate (r) of 9% per year? [Hint: This is a deferred annuity where monthly withdrawals begin at the end of month 72).
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- Find the amount accumulated FV in the given annuity account. HINT [See Quick Example 1 and Example 1.] (Assume end-of-period deposits and compounding at the same intervals as deposits. Round your answer to the nearest cent.) $150 is deposited monthly for 15 years at 6% per yearFind the amount accumulated FV in the given annuity account. HINT [See Quick Example 1 and Example 1.] (Assume end-of-period deposits and compounding at the same intervals as deposits. Round your answer to the nearest cent.) $450 is deposited monthly for 20 years at 7% per year FV = $Find the amount accumulated FV in the given annuity account. HINT [See Quick Example 1 and Example 1.] (Assume end-of-period deposits and compounding at the same intervals as deposits. Round your answer to the nearest cent.) $130 deposited monthly for 20 years at 3% per year in an account containing $18,000 at the start
- Find the amount accumulated FV in the given annuity account. (Assume end-of-period deposits and compounding at the same intervals as deposits. Round your answer to the nearest cent.) $170 deposited monthly for 20 years at 3% per year in an account containing $11,000 at the start Find the periodic payments PMT necessary to accumulate the given amount in an annuity account. (Assume end-of-period deposits and compounding at the same intervals as deposits. Round your answer to the nearest cent.) $90,000 in a fund paying 6% per year, with monthly payments for 5 yearsFind the period of deferral (deferred annuity problem): A. Monthly payments of P1,000 for 9 years that will start 9 months from now B. Semi-annual payments of P8,500 for 8 years that will start 12 years from nowAn ordinary annuity paying P1,811 at the end of each year for 15 years, is to be converted to an annuity paying an amount at the beginning of each month for 15 years. Money is worth 10% compounded annually. Determine the following: a.) Present Value of the Payment. b.) Amount being paid at the beginning of each month for 15 years. Note: Don't use excel. Use or draw some cashflows.
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