It can be concluded that the supply of swimming pool maintenance services has decreased. We can not say that <span>the demand for swimming pool maintenance services has increased.It is not accurate to say things like the technology has advanced the swimming pool services. By means of the situation gievn, we can say that the maintenance services have decreased. </span>
Using the Gordon Growth Model (a.k.a. Dividend Discount Model), the intrinsic value of a stock can be calculated, exclusive of current market conditions. In this model, the value of the stock is equated to the present value of the stock's future dividends.
<span>Value of stock (P0) = D1 / (k - g)
</span>where
D1<span> = </span><span>expected annual </span>dividend<span> per share in the following year </span>
<span>k = the investor's discount rate or required </span>rate of return
g = the expected dividend growth rate
<u>From the problem:</u>
The value of stock is $10.80
D1 is $0.40
g is 0.08
k is unknown
Solution:
Rearranging the equation for Gordon Growth Model to solve for k:
k = (D1/P0) + g
Substituting the variables with the given values,
k = (0.40/10.80) + 0.08
k = 0.1170
In percent form, this is
0.1170 * 100% = 11.70%.
Thus, the total rate of return on the stock is 11.70%.
Answer:
B. The South Carolina cases will be dismissed on the grounds of forum non conveniens
Explanation:
Answer:
The correct word for the blank space is: primary.
Explanation:
Primary data collection takes place when data is collected by researchers from direct sources using for that purpose surveys or interviews. Typically, primary data collection gathers the questions formulated on <em>secondary data</em> research since that is the basic step carried out for the data collection process.
Answer: 9.2%
Explanation:
The interest rate that Rolling Coast should expect to issue new bonds will be calculated thus:
Firstly, we will calculate the previous risk premium on BBB bonds which will be:
= 11.5% - 8.7% = 2.8%
Then, the new risk premium on BBB bonds will be:
= Previous risk premium / 2
= 2.8% / 2
= 1.4%
Then, the interest rate that Rolling Coast should expect to issue new bonds will be:
= 7.8% + 1.4%
= 9.2%
