Answer and Explanation:
The computation of the price that should be sell is shown below:
As we know that
Price = dividend × (1 + growth rate) ÷ (discount rate - growth rate)
a. The price is
= $3 × 1.05 ÷ (15% - 5%)
= $31.50
b. Now the price is
= $3 × 1.05 ÷ (12% - 5%)
= $45
Hence, the above represent the answer in both the cases.
Answer:
<u>Phenomenological</u>
Explanation:
Helen Heartwell flew to New York City a few weeks after the September 11 , 2001, bombing of the World Trade Center . She wanted to know how the victims of the attack were making sense of what had happened to them . Dr. Heartwell is probably employing<em><u> Phenomenological</u></em> qualitative research design.
Phenomenological is the study in which we can study about the phenomena of the human as they experienced in real pr may they lived that.
There are two main approach of Phenomenological they are descriptive and interpretive . In recent time , Phenomenological is used widely in any field. It considered the important aspect which a person experienced or lived , but not interested in the explanation .
To better facilitate an understanding of layout issues, Arnold Palmer Hospital studies using (A) queuing theory.
Explanation:
Queuing theory also known as the "queuing theory" it is used to examine the various component in waiting line that needs to be served.
The queuing theory refers to the various component like the arrival process,the service process,number of computerized system, number of servers used and the number of people in queue (i.e customers)
The various applications of the queuing theory include -traffic management,(vehicles management, two or four wheeler), scheduling patients in government hospitals, jobs that are done on machines, computer programs), and facility designs of supermarkets.
Thus,In a hospital settings the layout issues can be dealt by understanding the queuing theory.
Answer:
- <em>The slope of the demand curve at point A is </em><u><em> </em></u><u>- $0.40/unit</u>
- <em>The slope of the demand curve at point B is </em><u>- $0.14/unit</u>
Explanation:
See the file attached with the figure corresponding to this question.
<em>The slope of a curve</em> at a given point is the slope of the line tangent to the curve at that point.
<em><u>Point A:</u></em>
The tangent line to the <em>demand curve at point A is</em> drawn and passes through the points (20, 34) and (45, 24).Then, the slope is:
- slope = rise / run = ΔP / Δq = $ (34 - 24) / (20 - 45) units
- slope = - $10 /25units = - $2/5units = - $0.40/unit.
The minus sign indicates the that price decreases when the quantity increases
<u><em>Point B:</em></u>
<em>The tangent line to the demand curve at point B</em> passes through the points (90, 12) and (140, 5).Then, the slope is:
- slope = rise / run = ΔP / Δq = $ (12 - 5) / (90 - 140) units
- slope = - $7 /50units = - $7/50units = - $0.14/unit.
Again, the negative sign indicates that when the number of units increase the price decreases.
