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Contemporary Financial Management Study Set 2
Exam 13: Capital Budgeting and Risk
Path 4
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Question 1
Multiple Choice
A weakness of the net present value/payback method is that _____.
Question 2
Multiple Choice
Which of the following is (are) a risk associated with projects that must be considered when determining the net present value? I. Financial risk II. Pure project risk
Question 3
Multiple Choice
The net present value of a project is normally distributed with an expected value of $52,000 and a standard deviation of $31,515. Determine the probability that the project will have a net present value of less than zero.
Question 4
Multiple Choice
Billy Bob is considering building a water slide park that will require a net investment of $200,000 and yield the following net cash flows:
Year
Net Cash Flows
Cert. Equiv. Factor
1
$
120
,
000
0.90
2
$
90
,
000
0.80
3
$
60
,
000
0.65
4
$
30
,
000
0.50
5
$
10
,
000
0.30
\begin{array} { l l l } \text { Year } & \text { Net Cash Flows } & \text { Cert. Equiv. Factor } \\1 & \$ 120,000 & 0.90 \\2 & \$ 90,000 & 0.80 \\3 & \$ 60,000 & 0.65 \\4 & \$ 30,000 & 0.50 \\5 & \$ 10,000 & 0.30\end{array}
Year
1
2
3
4
5
Net Cash Flows
$120
,
000
$90
,
000
$60
,
000
$30
,
000
$10
,
000
Cert. Equiv. Factor
0.90
0.80
0.65
0.50
0.30
? If the risk-free rate is 8 percent and the market risk premium is 6 percent, what is the certainty equivalent NPV for this project?
Question 5
Multiple Choice
M-tel is financed entirely with equity, and the firm's stock has a beta of 0.85. M-tel is considering investing in a project that is expected to have a beta of 1.3. The project requires an initial outlay of $6 million and is expected to generate after-tax net cash flows of $1.3 million each year for 8 years. Calculate the NPV of the project. Assume the risk-free rate is 7% and the expected market return is 14%. (Note: Problem requires either calculator use or interpolation from the tables. The suggested solutions use calculator accuracy.)
Question 6
Multiple Choice
A project has an expected NPV of $50,000 with a standard deviation of the NPV of $20,000. Assume that NPV is normally distributed. What is the probability that the project will have a net present value greater than $60,000?