350_Ch05[1] - Chapter 5: Time Value of Money Integrated...

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Unformatted text preview: Chapter 5: Time Value of Money Integrated Case 1 Chapter 5 Time Value of Money Answers to End-of-Chapter Questions 5-1 The opportunity cost is the rate of interest one could earn on an alternative investment with a risk equal to the risk of the investment in question. This is the value of I in the TVM equations, and it is shown on the top of a time line, between the first and second tick marks. It is not a single rate the opportunity cost rate varies depending on the riskiness and maturity of an investment, and it also varies from year to year depending on inflationary expectations (see Chapter 6). 5-2 True. The second series is an uneven cash flow stream, but it contains an annuity of $400 for 8 years. The series could also be thought of as a $100 annuity for 10 years plus an additional payment of $100 in Year 2, plus additional payments of $300 in Years 3 through 10. 5-3 True, because of compounding effectsgrowth on growth. The following example demonstrates the point. The annual growth rate is I in the following equation: $1(1 + I) 10 = $2. We can find I in the equation above as follows: Using a financial calculator input N = 10, PV = -1, PMT = 0, FV = 2, and I/YR = ? Solving for I/YR you obtain 7.18%. Viewed another way, if earnings had grown at the rate of 10% per year for 10 years, then EPS would have increased from $1.00 to $2.59, found as follows: Using a financial calculator, input N = 10, I/YR = 10, PV = -1, PMT = 0, and FV = ?. Solving for FV you obtain $2.59. This formulation recognizes the interest on interest phenomenon. 5-4 For the same stated rate, daily compounding is best. You would earn more interest on interest. 5-5 False. One can find the present value of an embedded annuity and add this PV to the PVs of the other individual cash flows to determine the present value of the cash flow stream. 5-6 The concept of a perpetuity implies that payments will be received forever. FV (Perpetuity) = PV (Perpetuity)(1 + I) = . 5-7 The annual percentage rate (APR) is the periodic rate times the number of periods per year. It is also called the nominal, or stated, rate. With the Truth in Lending law, Congress required that financial institutions disclose the APR so the rate charged would be more transparent to consumers. The APR is equal to the effective annual rate only when compounding occurs annually. If more frequent compounding occurs, the effective rate is always greater than the annual percentage rate. Nominal rates can be compared with one another, but only if the instruments being compared use the same number of compounding periods per year. If this is not the case, then the instruments being compared should be put on an effective annual rate basis for comparisons. 2 Integrated Case Chapter 5: Time Value of Money 5-8 A loan amortization schedule is a table showing precisely how a loan will be repaid. It gives the required payment on each payment date and a breakdown of the payment, showing how much is...
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350_Ch05[1] - Chapter 5: Time Value of Money Integrated...

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