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标题: Reading 5: The Time Value of Money- LOS d, (Part 4)~ Q4-5 [打印本页]

作者: mayanfang1    时间: 2008-12-29 17:29     标题: [2009] Session 2 - Reading 5: The Time Value of Money- LOS d, (Part 4)~ Q4-5

Q4. Given the following cash flow stream:

End of Year             Annual Cash Flow

1                                 $4,000

2                                 $2,000

3                                 -0-

4                                 -$1,000

Using a 10% discount rate, the present value of this cash flow stream is:

A)   $3,415.

B)   $3,636.

C)   $4,606.

Q5. Find the future value of the following uneven cash flow stream. Assume end of the year payments. The discount rate is 12%.

Year 1     -2,000

Year 2     -3,000

Year 3     6,000

Year 4     25,000

Year 5     30,000

A)   $58,164.58.

B)   $65,144.33.

C)   $33,004.15.


作者: mayanfang1    时间: 2008-12-29 17:30

答案和详解如下:

Q4. Given the following cash flow stream:

End of Year             Annual Cash Flow

1                                 $4,000

2                                 $2,000

3                                 -0-

4                                 -$1,000

Using a 10% discount rate, the present value of this cash flow stream is:

A)   $3,415.

B)   $3,636.

C)   $4,606.

Correct answer is C)         

PV(1): N = 1; I/Y = 10; FV = -4,000; PMT = 0; CPT → PV = 3,636
PV(2): N = 2; I/Y = 10; FV = -2,000; PMT = 0; CPT → PV = 1,653
PV(3): 0
PV(4): N = 4; I/Y = 10; FV = 1,000; PMT = 0; CPT → PV = -683
Total PV = 3,636 + 1,653 + 0 − 683 = 4,606

Q5. Find the future value of the following uneven cash flow stream. Assume end of the year payments. The discount rate is 12%.

Year 1     -2,000

Year 2     -3,000

Year 3     6,000

Year 4     25,000

Year 5     30,000

A)   $58,164.58.

B)   $65,144.33.

C)   $33,004.15.

Correct answer is A)

N = 4; I/Y = 12; PMT = 0; PV = -2,000; CPT → FV = -3,147.04
N = 3; I/Y = 12; PMT = 0; PV = -3,000; CPT → FV = -4,214.78
N = 2; I/Y = 12; PMT = 0; PV = 6,000; CPT → FV = 7,526.40
N = 1; I/Y = 12; PMT = 0; PV = 25,000; CPT → FV = 28,000.00
N = 0; I/Y = 12; PMT = 0; PV = 30,000; CPT → FV = 30,000.00

Sum the cash flows: $58,164.58.

Alternative calculation solution: -2,000 × 1.124 − 3,000 × 1.123 + 6,000 × 1.122 + 25,000 × 1.12 + 30,000 = $58,164.58.


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Q1. Which one of the following statements best describes the components of the required interest rate on a security?

A)   The nominal risk-free rate, the expected inflation rate, the default risk premium, a liquidity premium and a premium to reflect the risk associated with the maturity of the security.

B)   The real risk-free rate, the default risk premium, a liquidity premium and a premium to reflect the risk associated with the maturity of the security.

C)   The real risk-free rate, the expected inflation rate, the default risk premium, a liquidity premium and a premium to reflect the risk associated with the maturity of the security.

Correct answer is C)

The required interest rate on a security is made up of the nominal rate which is in turn made up of the real risk-free rate plus the expected inflation rate. It should also contain a liquidity premium as well as a premium related to the maturity of the security.

Q2. T-bill yields can be thought of as:

A)   nominal risk-free rates because they do not contain an inflation premium.

B)   real risk-free rates because they contain an inflation premium.

C)   nominal risk-free rates because they contain an inflation premium.

Correct answer is C)

T-bills are government issued securities and are therefore considered to be default risk free. More precisely, they are nominal risk-free rates rather than real risk-free rates since they contain a premium for expected inflation.

Q3. The real risk-free rate can be thought of as:

A)   exactly the nominal risk-free rate reduced by the expected inflation rate.

B)   approximately the nominal risk-free rate reduced by the expected inflation rate.

C)   approximately the nominal risk-free rate plus the expected inflation rate.

Correct answer is B)

The approximate relationship between nominal rates, real rates and expected inflation rates can be written as: 

Nominal risk-free rate = real risk-free rate + expected inflation rate.

Therefore we can rewrite this equation in terms of the real risk-free rate as: 

Real risk-free rate = Nominal risk-free rate – expected inflation rate

The exact relation is: (1 + real)(1 + expected inflation) = (1 + nominal)



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