Delayed Annuity (SDT) Christina is planning on buying an insurance policy that will pay for $180,500 a year for 25-years, with the first payment occurring in 15 years, if she is still alive, otherwise the policy will payout a lump sum to her heirs at the end of year 14. The rate of return on the policy is6.25 percent? What is the value of the lump payout? If Christina purchases the policy, what is the maximum she is willing to pay?

Erica purchases a retirement annuity that will pay her $1,500 at the end of every six months for the first twelve years and $500 at the end of every month for the next six years. The annuity earns interest at a rate of 3.8% compounded quarterly. a. What was the purchase price of the annuity?   Round to the nearest cent b. How much interest did Erica receive from the annuity?   Round to the nearest cent

Christina is planning on buying an insurance policy that will pay for $157,250 a year for 25-years, with the first payment occurring in 15 years, if she is still alive, otherwise the policy will payout a lump sum to her heirs at the end of year 14. The rate of return on the policy is5.5 percent? What is the value of the lump payout? If Christina purchases the policy, what is the maximum she is willing to pay?

Without using Excel and using the formula, Cheryl is setting up a payout annuity and wishes to receive $1200 per month for 20 years. A. How much does she have to deposit if her money earns 8% interest compounded monthly? B. Find the total amount Cheryl will receive from her payout annuity.

To save for her newborn son's college education, Lea Wilson will invest P1,000 at the beginning of each year for the next 18 years. The interest rate is 12 percent. What is the future value? * 55,750. O 7,690 34,931. O 63,440. O 62,440.

Amy purchases an annuity that will give her payments of R at the end of each quarter for seven years. She will receive the first of these payments in 1.5 years. If Amy paid $50,000 for this annuity and will earn a nominal rate of interest of 6% compounded quarterly,(a) write the equation of value (using the appropriate actuarial notation) for this annuity at the time of purchase. Be sure to indicate the effective rate per payment period being used.(b) find the value of R.

Suppose that Kate is 45 years old and has no retirement savings. She wants to begin saving for retirement, with the first payment coming one year from now. She can save $20,000 per year and will invest that amount in the stock market, where it is expected to yield an average annual return of 5.00% return. Assume that this rate will be constant for the rest of her's life. In short, this scenario fits all the criteria of an ordinary annuity. Kate would like to calculate how much money she will have at age 60. Use the following table to indicate which values you should enter on your financial calculator. For example, if you are using the value of 1 for N, use the selection list above N in the table to select that value. Input Keystroke Output N Input Keystroke N Output I/Y Using a financial calculator yields a future value of this ordinary annuity to be approximately Kate would now like to calculate how much money she will have at age 65. Input Keystroke N Output Use the following table…

Mary is going to receive a 31-year annuity of $8,600 per year. Nancy is going to receive a perpetuity of $8,600 per year. If the appropriate interest rate is 9 percent, how much more is Nancy’s cash flow worth?

Sandra plans to retire and can receive a lump sum of $26,376 from her pension provider. She decides to invest of the lump sum for 8 years and use the rest for 3 travelling. Her bank account pays 4.99% compound interest per annum. How much interest will Sandra receive from this investment after 8 years? Round your answer to the nearest thousand dollars. %24

The AGI of the Newtons, a married couple, is $199,000 this year. They would like to contribute to a Roth IRA. a. What is the maximum amount this couple can contribute to a Roth IRA? b. Now Supposed that the Newtons will report AGI of less than $196,000 and put $12,000 each year into their Roth IRA for 20 years, earning an annual return of 5%. What future value will accumulate in their Roth at the end of this period?