Principles of Finance, 6e
Besley/Brigham
Chapter 12
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The weighted average cost of capital will change whenever a break point occurs.
Answers a and b are both false.
Blooms Taxonomy-5 – Knowledge
Business Program-6 – Reflective Thinking
DISC-FIN-03 – Capital Budgeting and Cost of Capital
Time Estimate-a – 5 min.
18. Which of the following statements is most correct?
The weighted average cost of capital for a given capital budget level is a weighted average of the marginal cost
of each relevant component that makes up the firm’s target capital structure.
The weighted average cost of capital is calculated on a before-tax basis.
An increase in the risk-free rate is likely to increase the marginal cost of both debt and equity financing.
Answers a and c are both correct.
All of the above answers are correct.
Statements a and c are both correct; therefore, statement d is the correct choice.
Statement a recites the definition of the weighted average cost of capital. Statement c is
correct because rd = rRF + LP + MRP + DRP while rs = rRF + (rM − rRF)βs. If rRF increases
then the values for rd and rs will increase.
Blooms Taxonomy-5 – Knowledge
Business Program-6 – Reflective Thinking
DISC-FIN-03 – Capital Budgeting and Cost of Capital
Time Estimate-a – 5 min.
19. Which of the following statements is most correct?
One purpose of calculating the WACC is to have a singular cost of capital measure that can be applied to
evaluate all of the firm’s projects, including those of greater than and lesser than average risks.
A firm facing a steep demand curve (that is, high flotation costs) for new equity would likely also face, at
some point, a steeply upward sloping WACC curve.
A breakpoint is based on the dollar value used of a specific type of capital, and occurs at the point where the
cost of that capital type increases. Thus, if a firm has $100,000 in earnings, and stockholders want $50,000 of
those earnings paid as dividends, then retained earnings will have two breakpoints.
Answers a and b are both correct.
All of the above are false.