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NEW QUESTION: 1



A. Option B
B. Option D
C. Option E
D. Option C
E. Option A
Answer: B

NEW QUESTION: 2
If a firm adheres strictly to the residual dividend policy, a sale of new common stock by the company would suggest that ________.
A. no dividends were paid for the year
B. the dividend payout ratio is increasing
C. the dollar amount of investments has decreased
D. the dividend payout ratio is decreasing
E. the dividend payout ratio has remained constant
Answer: A
Explanation:
Explanation/Reference:
Explanation:
The residual dividend model is a model in which the dividend paid is set equal to the actual earnings minus the amount of retained earnings necessary to finance the firm's optimal capital budget. A firm follows 4 steps when using this model:
1. The optimal capital budget is determined.
2. The amount of equity needed to finance that budget, given its target capital structure, is determined.
3. Retained earnings are used to meet equity requirements to the extent possible.
4. Dividends are paid only if more earnings are available than are needed to support the optimal capital budget.
As long as the firm finances with the optimal mix of debt and equity, and provided it uses only internally generated equity (retained earnings), then the marginal cost of each new dollar of capital will be minimized.
Internally generated equity is available for financing some new investment, but beyond that amount, the firm must finance through more expensive common stock. At this point where new stock must be sold, the cost of equity and the marginal cost of capital, increases.

NEW QUESTION: 3
Which of the following statements are true:
A. The mean-variance criterion is the same thing as the principal of maximum expected utility
B. The mean-variance criterion is inferior to the principal of maximum expected utility
C. The mean-variance criterion is superior to the principal of maximum expected utility
D. The mean-variance criterion is a simplification of the principal of maximum expected utility
Answer: D
Explanation:
Explanation
The principle of maximum expected utility requires maximizing the expected utilities of the different possible outcomes of a gamble weighted according to the probabilities of their occurrence. This is very difficult to apply in practice in the financial markets where utility functions and various other inputs for maximizing expected utility are not known. Markowitz suggested the mean-variance criterion as a simplification of the principle of maximum expected utility, and it can be shown that the mean-variance gives a good approximation when the range of outcomes under consideration does not exceed plus or minus one coefficient of risk tolerance. (Recall that the coefficient of risk tolerance is the value of x where the gambler is indifferent between equal probabilities of winning x or losing x/2.)