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If a company has a "0" earnings retention rate, the firm's P/E ratio will equal:
A)
k + g
B)
1 / k
C)
D/P + g



P/E = div payout ratio / (k − g)
where g = (retention rate)(ROE) = (0)(ROE) = 0
Dividend payout = 1 − retention ratio = 1 − 0 = 1
P/E = 1 / (k − 0) = 1 / k

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A company currently has a required return on equity of 14% and an ROE of 12%. All else equal, if there is an increase in a firm’s dividend payout ratio, the stock's value will most likely:
A)
either increase or decrease.
B)
decrease.
C)
increase.



Increase in dividend payout/reduction in earnings retention.In this case, an increase in the dividend payout will likely increase the P/E ratio because a decrease in earnings retention will likely increase the P/E ratio. The logic is as follows: Because earnings retention impacts both the numerator (dividend payout) and denominator (g) of the P/E ratio, the impact of a change in earnings retention depends upon the relationship of ke and ROE. If the company is earning a lower rate on new projects than the rate required by the market (ROE < ke), investors will likely prefer that the company pay out earnings rather than investing in lower-yield projects. Since an increase in the dividend payout would decrease earnings retention, the P/E ratio would rise, as investors will value the company higher if it retains a lower percentage of earnings.

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All else equal, if a firm’s return on equity (ROE) increases, the stock’s value as estimated by the constant growth dividend discount model (DDM) will most likely:
A)
not change.
B)
decrease.
C)
increase.



Increase in ROE: ROE is a component of g. As g increases, the spread between ke and g, or the P/E denominator, will decrease, and the P/E ratio will increase.

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Assume a company's ROE is 14% and the required return on equity is 13%. All else remaining equal, if there is a decrease in a firm’s retention rate, a stock’s value as estimated by the constant growth dividend discount model (DDM) will most likely:
A)
increase.
B)
either increase or decrease.
C)
decrease.



Increase in dividend payout/reduction in earnings retention. In this case, reduction in earnings retention will likely lower the P/E ratio. The logic is as follows: Because earnings retention impacts both the numerator (dividend payout) and denominator (g) of the P/E ratio, the impact of a change in earnings retention depends upon the relationship of ke and ROE. If the company is earning a higher rate on new projects than the rate required by the market (ROE > ke), investors will likely prefer that the company retain more earnings. Since an increase in the dividend payout would decrease earnings retention, the P/E ratio would fall, as investors will value the company lower if it retains a lower percentage of earnings.

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All else equal, an increase in a company’s growth rate will most likely cause its P/E ratio to:
A)
decrease.
B)
either increase or decrease.
C)
increase.



Increase in g: As g increases, the spread between ke and g, or the P/E denominator, will decrease, and the P/E ratio will increase.

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According to the earnings multiplier model, all else equal, as the dividend payout ratio on a stock increases, the:
A)
P/E ratio will decrease.
B)
required return on the stock will decrease.
C)
P/E ratio will increase.



According to the earnings multiplier model, the P/E ratio is equal to P0/E1 = (D1/E1)/(ke - g). As D1/E1 increases, P0/E1 will increase, all else equal.

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All else equal, the price-to-earnings (P/E) ratio of a stable firm will increase if the:
A)
dividend payout is decreased.
B)
ROE is increased.
C)
long-term growth rate is decreased.



The increase in growth rate will increase the P/E ratio of a stable firm and growth rate can be calculated by the formula g = ROE × retention ratio. All else being equal an increase in ROE will therefore increase the P/E ratio. Note that decreasing the dividend payout ratio and decreasing the long term growth rate will both serve to decrease the P/E ratio.

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Assume the following information for a stock:
Beta coefficient= 1.50
Risk-free rate= 6%
Expected rate of return on market= 14%
Dividend payout ratio= 30%
Expected dividend growth rate= 11%

The estimated earnings multiplier (P/E ratio) is closest to:
A)
4.29.
B)
3.33.
C)
10.00.



P/E = D/E1 / (k − g)
D/E1 = Dividend payout ratio = 0.3
g = 0.11
k = 6 + (1.5)(14 − 6) = 18%
P/E = 0.3 / (0.18 − 0.11) = 0.3 / 0.07 = 4.29

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An analyst gathered the following data for the Parker Corp. for the year ended December 31, 2005:
  • EPS2005 = $1.75
  • Dividends2005 = $1.40
  • Beta Parker = 1.17
  • Long-term bond rate = 6.75%
  • Rate of return S&P 500 = 12.00%
The firm is expected to continue their dividend policy in future. If the long-term growth rate in earnings and dividends is expected to be 6%, the forward P/E ratio for Parker Corp. will be:
A)
21.54.
B)
11.61.
C)
12.31.



The required rate of return on equity for Parker will be 12.89% = 6.75% + 1.17(12.00% − 6.75%) and the firm pays 80% (1.40 / 1.75) of its earnings as dividends.
Forward P/E ratio = 0.80 / (0.1289 - 0.0600) = 11.61
Where r = required rate of return on equity, gn = growth rate in dividends (forever).

TOP

An analyst gathered the following data for the Parker Corp. for the year ended December 31, 2005:
  • EPS2005 = $1.75
  • Dividends2005 = $1.40
  • Beta Parker = 1.17
  • Long-term bond rate = 6.75%
  • Rate of return S&P500 = 12.00%

The firm has changed its dividend policy and now plans to pay out 60% of its earnings as dividends in the future. If the long-term growth rate in earnings and dividends is expected to be 5%, the appropriate price to earnings (P/E) ratio for Parker will be:
A)
9.14.
B)
7.98.
C)
7.60.



Required rate of return on equity will be 12.89% = 6.75% + 1.17(12.00% - 6.75).
P/E Ratio = 0.60 / (0.1289 - 0.0500) = 7.60.

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