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Place the following investment decisions in order from the lowest risk to the highest risk: a. purchase of replacement machinery b. new product in a foreign market c. new product in the local market d.repair of existing machinery


A) b, c, a, d
B) d, a, b, c
C) d, b, a, c
D) d, a, c, b

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Projects that are totally uncorrelated should provide some overall reduction in portfolio risk.

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Choosing projects with returns equal to the company norm but having a higher level of risk will most likely lower the company's stock price.

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The higher the possible outcomes fall from the expected outcome of an investment, the higher the risk and the lower the required rate of return by investors. The higher the risk, the higher the consequent required rate of return.

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The measure of risk is best described as


A) potential loss.
B) the variability of outcomes around some expected value.
C) the probability of expected values.
D) the potential expected loss.

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In determining the appropriate discount rate for an individual project, the financial manager will be most influenced by the


A) expected value.
B) internal rate of return.
C) standard deviation.
D) coefficient of variation.

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In a portfolio, risk is evaluated in a different way than with an individual project. In evaluating portfolio, risk we


A) need to consider the impact of a given project on the overall risk of the firm.
B) recognize that a risky investment may create a portfolio with less risk.
C) need to consider how the returns of the projects in the portfolio are correlated.
D) All of these options are true.

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The coefficient of variation considers how an investment impacts the total risk of the firm, while the coefficient of correlation considers the specific risk of an investment. The coefficient of variation measures the risk of an investment, while the coefficient of correlation measures how an investment affects the total risk of a company's holdings or portfolio.

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Bill Broodiest, star quarterback for the Spring Bay Smashers, would like to invest a small portion of his earnings in stocks in one of three firms. His estimated returns and the probabilities of their occurrence follow.

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The coefficient of correlation


A) takes on values anywhere from 0 to +1.
B) takes on values anywhere from -1 to 0.
C) takes on values anywhere from -1 to +1.
D) takes on values of 0 or larger.

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Modigliani and Associates has forecasted the following payoffs from a project:  Outcome  Probability of Outcome  Assumptions $020% pessimistic $3,50060% moderately successful $6,00020% optimistic \begin{array} { r c l } \text { Outcome } & \text { Probability of Outcome } & \text { Assumptions } \\\$ 0 & 20 \% & \text { pessimistic } \\\$ 3,500 & 60 \% & \text { moderately successful } \\\$ 6,000 & 20 \% & \text { optimistic }\end{array} What is the expected value of the outcomes?


A) $4,000
B) $3,300
C) $3,700
D) Cannot be determined.Depends upon which prediction is correct.

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If possible outcomes are D and probabilities are P, the standard deviation is defined as σ=Σ(DDˉ)2P\sigma = \sqrt { \Sigma ( D - \bar { D } ) ^ { 2 } P } .

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The "efficient frontier" indicates


A) alternatives with neutral combinations of risk and return.
B) alternatives with the highest returns.
C) alternatives with the best combination of risk and return.
D) alternatives with no risk.

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Projects with high positive correlation are sometimes valuable because they allow us to smooth out the overall performance of the firm during a business cycle. Positively correlated assets react in kind, so they will not generally provide a smoothing effect.

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All of the following are methods of evaluating the risk of a project except which one?


A) The net present value profile
B) A Monte Carlo simulation
C) Decision trees
D) The coefficient of variation

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The efficient frontier is always along the left-most portion of the risk-return trade-off diagram in which risk is measured on the X-axis and return is measured on the Y-axis.

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The coefficient of variation calculates the percentage of return relative to the risk of a project. The coefficient of variation measures the amount of risk per unit of return.

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Match the following with the items below:

Premises
risk
coefficient of variation
decision tree
expected value
risk-adjusted discount rate
efficient frontier
risk-aversion
coefficient of correlation
standard deviation
beta
portfolio effect
Responses
As used in the capital budgeting process, it is changed upward or downward from the normal cost of capital to reflect the risk dimension in a given project
The degree of associated movement between two or more variables
A dislike of risk. Because of it, there must be an increased potential for return in order to induce most people to take larger risks
A tabular or graphical tool that helps to highlight the differences between investment choices.
A measure of uncertainty about the outcome from a given event
The impact of a given investment on the overall risk-return composition of the firm
A measure of the volatility of returns on an individual stock relative to the market
A measure of risk determination computed by dividing the standard deviation for a series of outcomes by the expected value
A measure of the dispersion of a set of numbers around the expected value
Is arrived at by multiplying each outcome times the associated probability and then summing up the values
A line depicting the optimum investment selections given risk-return trade-offs

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risk
coefficient of variation
decision tree
expected value
risk-adjusted discount rate
efficient frontier
risk-aversion
coefficient of correlation
standard deviation
beta
portfolio effect

Golden Corporation is considering the purchase of new equipment costing $77,000. The expected life of the equipment is 10 years. The potential increase in annual net income from the new equipment for the next 10 years depends on the state of the economy as follows.

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Investors tend to decrease required rates of return over time for projects with longer lives. Time brings an increased element of risk, raising the required rate of return.

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