Finance

P7-21. a) The risk premium on the stock is Ra — Rf, so 14.8 — 10 = 4.8%

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b) The first step is to calculate the . This is done by taking the growth rate for each year, adding them to find a sum then dividing the sum by the number of periods (6):

The Gordon dividend growth model shows that the required rate of return for the company should be:

P = D / (k-g) where k is the discount rate and g is the dividend growth rate.

P = 2.60 / (14.8 — 5.61)

P = 2.60 /

P = \$28.29

c) A decrease in the risk premium would increase the value of the stock. If the risk premium were decreased, for example to 3%, that would change k. The value of k would now be .13. When plugged into the , this would give the following result:

P = 2.60 / (13% – 5.61%)

P = 2.60 / (.0739)

P = \$35.18

This example clearly shows that by reducing the risk premium, the denominator is lowered and this will have the impact of increasing the stock’s price.

P7-23. a) The company’s dividend apparently is not growing. The stock price would then be as follows:

P = 5.00 / .11

P = \$45.45

b) The credibility issue adds 1% to the required rate of return. Thus, the new rate of return is .11 + .01 = .12

P = 5.00 / .12

P = \$41.67

The company’s stock is worth less as the result of its credibility problem.

c) The value difference is \$45.45 – \$41.67 = \$3.78. The difference can be interpreted as the investor needs to earn a greater return on the investment in order to be willing to make that investment. The only way to achieve a greater return on the investment, given the , is if the price falls. When the price falls to \$41.67, this is a company with the equivalent risk to the same company with no credibility problem at \$45.45. The lower price is the result of a shakier company and the reduced demand from investors that results from the company’s credibility problems.