John and Rosamond want to retire in 10 years and can save $170 every three months. They plan to deposit the money at the end of each quarter into an account paying 7.72% compounded quarterly. How much will they have at the end of 10 years? (Round your answer to the nearest cent.)

Marco is plans to retire in 16 years. He wants you to assume he will be retired for 19 years before he dies. You calculated that Marco needs $1,758,809 as a lump sum at the beginning of retirement. Use an investment return of 7 percent and an inflation assumption of 1.2 percent. How much money will he need to save monthly to have this amount when he begins retirement? (Round the final answer to 2 decimal places)

Amy Johnson wants to retire on $75,000 per year for her life expectancy of 20 years after she retires. She estimates that she will be able to earn an interest rate of 10.1%, compounded annually, throughout her lifetime. To reach her retirement goal, Amy will make annual contributions to her account for the next 30 years. One year after making her last deposit, she will receive her first retirement check. How large must her yearly contribution be? (Solve with Presents Values with Annuities or Loans and Amortization)

You decide to make monthly payments into a retirement fund earning 4.75% compounded monthly. Note: Payments are made at the end of each period.

Sara Sharp, a 30-year-old insurance broker, decided to start a retirement plan. She figures that her income for the next 20 years will be sufficient to deposit $300 at the end of each month into her retirement plan.  She will then let the money sit for another 10 years until she is 60 years old.  If Sarah’s retirement plan earns 5.75% compounded monthly, what amount will she have when she turns 60?

Soledad decides to save P2,700 at the end of every 6 months, which is the amount paid into her retirement plan by the company where she works. If she chooses an investment fund that guarantees 8% per year compounded semiannually, how much will she have in 10 years?

You want to leave a small amount for two of your children, Kira, aged 68 and Fred, aged 63. Kira will retire at 70 (t = 2), as will Fred (t = 7). You want each to have $500,000 per year for the rest of their lives, payable at the beginning of each year. You expect each to live to 95. The annual interest rate is expected to be 9%. How much money would you need to deposit today in an account to fund these kids' retirement?