Exam 2: How to Calculate Present Values

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The concept of compound interest is best described as:

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C

If the present value of $480 to be paid at the end of one year is $400, what is the one-year discount factor?

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A

State the net present value rule.

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Invest in projects with positive net present values. Net present value is the difference between the present value of future cash flows from the project and the present value of the initial investment.

Briefly explain the term discount rate.

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The opportunity cost of capital for a risky project is:

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In the amortization of a mortgage loan with equal payments, the fraction of each payment devoted to interest steadily increases over time and the fraction devoted to reducing the loan balance decreases steadily.

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An investment at 12 percent APR compounded monthly is equal to an effective annual rate of:

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If the one-year discount factor is 0.90, what is the present value of $120 expected one year from today?

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The present value formula for a cash flow expected one period from now is:

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Ms. Colonial has just taken out a $150,000 mortgage at an interest rate of 6 percent per year. If the mortgage calls for equal monthly payments for 20 years, what is the amount of each payment? (Assume monthly compounding or discounting.)

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You would like to have enough money saved to receive a $50,000 per year perpetuity after retirement. How much would you need to have saved in your retirement fund to achieve this goal? (Assume that the perpetuity payments start on the day of your retirement. The annual interest rate is 8 percent.)

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After retirement, you expect to live for 25 years. You would like to have $75,000 income each year. How much should you have saved in your retirement account to receive this income if the annual interest rate is 9 percent per year? (Assume that the payments start one year after your retirement.)

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John House has taken a $250,000 mortgage on his house at an interest rate of 6 percent per year. If the mortgage calls for 20 equal, annual payments, what is the amount of each payment?

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You would like to have enough money saved to receive an $80,000 per year perpetuity after retirement. How much would you need to have saved in your retirement fund to achieve this goal? (Assume that the perpetuity payments start on the day of your retirement. The annual interest rate is 10 percent.)

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If the present value annuity factor at 12 percent for five years is 3.6048, what is the equivalent future value annuity factor?

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If you invest $100 at 12 percent for three years, how much would you have at the end of three years using compound interest?

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You would like to have enough money saved to receive $80,000 per year in perpetuity after retirement for you and your heirs. How much would you need to have saved in your retirement fund to achieve this goal? (Assume that the perpetuity payments start one year from the date of your retirement. The annual interest rate is 8 percent.)

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If you are paid $1,000 at the end of each year for the next five years, what type of cash flow did you receive?

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Mr. Williams expects to retire in 30 years and would like to accumulate $1 million in his pension fund. If the annual interest rate is 12 percent, how much should Mr. Williams put into his pension fund each month in order to achieve his goal? (Assume that Mr. Williams will deposit the same amount each month into his pension fund, using monthly compounding.)

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An investment at 10 percent compounded continuously has an equivalent annual rate of:

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