COUN 5239 Capella University Treatment for Bipolar and PTSD Disorder Case Study The template is included with the case study and also the starting of what

COUN 5239 Capella University Treatment for Bipolar and PTSD Disorder Case Study The template is included with the case study and also the starting of what I have done so far.

This assignment requires you to apply the theory that you analyzed and evaluated in the previous assignment to the case study that you developed.

You will address the following:

Describe your client. Provide a summary of your case study.
Identify the case goals you will work on with the client and the techniques and interventions you will use. Be specific and make sure the case goals, techniques, and interventions align with your chosen theory.
Evaluate the appropriateness of a specific psychotherapeutic approach for diverse populations by discussing the strengths and limitations of using this theory with your client’s cultural attributes.
Evaluate how this theory aligns with your own philosophy, values, and views of the therapeutic process.
ASSIGNMENT REQUIREMENTS
Template: Use the Unit 6 Assignment Template [DOCX], linked in the Resources, to complete this assignment.
References: You must have a minimum of 5 scholarly resources. All references must be from peer-reviewed academic journals and should be no more than 7 years old. The optional readings for each unit will help you begin your research. A seminal book may substitute for one journal article. You must use the current APA style to list your references. Refer to the APA Style and Format (linked in the Resources) campus page for more information.
Length of paper: The body of the paper must be 3–4 pages, not including the reference lists, abstract, or the title page.
Written communication: Develop accurate written communication and thoughts that convey the overall goals of the project and do not detract from the overall message. Your paper should demonstrate graduate-level writing skills.
Formatting: Use the current APA formatting, including correct in-text citations, proper punctuation, double-spacing throughout, proper headings and subheadings, no skipped lines before headings and subheadings, proper paragraph and block indentation, no bolding, one-inch margins all around, and no bullets. Refer to the APA Style and Format campus page for more information.
Font and font size: Times New Roman, 12 point. +
Consider the market for a (fictional) brand of car, Carro. (We w
66,7%
in isolation.) Carros are produced by a single producer, Carro M
technology exhibits constant returns to scale, at a marginal cost
no fixed costs.
Carro Motors sells all the cars it produces to two dealers, Carro East and Carro West,
who then sell the cars to consumers. The price that Carro Motors charges the dealers
is pm. Both dealers pay the same price. Each dealer, however, is allowed to charge a
different price to consumers.
Both dealers sell only Carros, and neither has any costs other than the cost of buying
the cars. Because Carro East and Carro West sell the same physical product, cus-
tomers regard buying from the dealers as substitute. However, because the dealers
are located in different areas, the substitutes are imperfect. Therefore, the dealers face
the following demand functions:
9E = 8 – 3pE + Pw;
qw = 8 – 3pw + PE,
where pe and pw are the prices of Carros at Carro East and Carro West, respectively,
and qe and qw are the quantities sold at the two dealerships.
The dealers compete by simultaneously setting prices.
Please answer the following questions. Make sure that you explain all the steps of your
analysis and that you define any new notation that you use. You may assume that cars
are infinitely divisible (this can be justified by interpreting the quantities as shipments
containing many cars).
(a) Compute the equilibrium prices, quantities, and profits when all three firms are
independent
(14 Marks)
(b) Suppose all three firms merge, forming a single entity, Carro Cars, which manu-
factures the cars and sells them in both geographical areas (let qe and qw now
be the quantities sold in the areas formerly served by Carro East and Carro West,
respectively). Compute the new equilibrium prices, quantities, and profits.
(10 Marks)
(c) Did the merger increase or decrease total surplus? (Note: you do not need to
compute total surplus explicitly)
(5 Marks)
QUESTION 2
Consider a beach of length 1. Consumers are evenly (uniformly) distributed along the
beach and dislike walking in the hot sand. There are two ice cream stands.
(a) What is the location of the stands in equilibrium if prices are fixed exogenously (and
cover the expenses)? You must prove your answer.
(7 Marks)
(b) Now suppose that the first stand is fixed at point zero. Prices are still fixed exoge-
nously. What location will the second stand choose?
(6 Marks)
(c) Consider the full game, where stands first choose a location and then a price. How
would you solve this game (just a sketch of the steps needed)?
(7 Marks)
(d) Now solve the full game (that is, find prices and locations), assuming that the first
stand is fixed at point zero, production costs are zero and walking cost is quadratic,
meaning that when a consumer walks the distance x, the cost is r’. You are allowed
to use the fact that with quadratic costs the strategic effect of a change in location
towards the competitor dominates the demand effect (i.e. profits fall when you move
closer to your competitor). Are the locations you get the same as in part (b)? Why?
What would profits be if locations were the same as in part (b)? (10 Marks)
(e) Does the full game have an equilibrium if prices and locations are endogenous
and walking costs are linear? Provide some intuition, in no more than five short
sentences.
(3 Marks)
QUESTION 1
Suppose there are three types of cars, lemons (L), melons(M), and peaches (P). There
is a continuum of buyers and sellers. Potential buyers value lemons at $1,500, melons
at $2,400, and peaches at $3,600. The sellers value lemons at $900, melons at $1,800
and peaches at $2,700. Everybody knows that 1/3 of the cars are lemons, the fraction
2/3 – 1 are melons, and the remaining fraction are peaches. Buyers and sellers are
risk neutral. Price p is given exogenously.
a. Which cars should be traded from an efficiency perspective? Briefly explain why.
(5 Marks)
b. Suppose that neither buyers nor sellers observe the quality of the car. Determine
the range of prices at which all cars will be traded.
(6 Marks)
c. Now suppose that sellers observe the quality perfectly, but buyers have no informa-
tion at all.
i. Will it be possible to trade different cars at different prices?
(4 Marks)
ii. For what range of values of will there exist a price at which all types of cars
are traded?
(8 Marks)
d. Finally, suppose sellers can perfectly observe their cars’ types, while buyers can
identify lemons, but cannot tell peaches apart from melons.
i. Will it now be possible to trade different cars at different prices? (3 Marks)
ii. For what range of values of I will there exist a price at which both peaches and
melons are traded?
(8 Marks)

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