Consider the following Becker-style model of competition between two interest groups for regulation. Regulation redistributes income from Group 1 to...
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3. Consider an industry with two firms that produce a homogeneous product. a) The prices charged by the two firms are highly correlated over time. An economist points to this fact as proof that the two firms are colluding. Do you agree? Why? b) Suppose you observe marginal costs (or a good proxy for). How could you test if the firms are colluding? c) If the firms are colluding, how could you test if the collusion follows a pattern predicted by any particular theory? (you can choose any reasonable theory of collusion you like) Your tests can rely on existing work, but be clear about what data you are using, specifically how you plan to use the data, precisely what you are testing, and what are the alternative hypotheses. d) Now assume that you do not observe marginal costs. Without any additional assumptions can you empirically identify the degree of market power in this industry? Explain. (Hint: it may help to demonstrate the identification problem using a graph or using linear demand and cost functions and the associated profit maximization condition.) e) List two possible sets of assumptions that would allow you to identify the degree of market power. Explain. () Now suppose you are trying to estimate the demand system for a differentiated products industry. What are the difficulties of estimating the own- and cross-price demand elasticities? g) Briefly describe/outline methods available to solve two of the problems you named in (f).

4. This question deals with Leslie, &quot;Price Discrimination in Broadway Theatre&quot;, Rand, 2004 and Busse and Rysman, &quot;Competition and Price Discrimination in Yellow Pages Advertising&quot;, Rand, forthcoming. a) Describe the empirical context of the Leslie paper. In particular, describe the data, the variation in the data and the research question. b) Describe, as fully as you can, the empirical model. Pay particular attention what identifies the parameters of the model. c) Discuss the empirical results. Be as specific as you can and discuss those results that make sense and those that do not. d) Describe the empirical context of the Busse and Rysman. In particular, describe the data, the variation in the data and the research question. e) Describe, as fully as you can, the empirical model. Pay particular attention what identifies the parameters of the model. f) Discuss the empirical results. Be as specific as you can.

5. Consider an alternative to ROR regulation called Return on Sales regulation. Under ROS regulation, the firm must choose K,L, and output Q to maximize profit given the constraint that profit is less than a multiple of sales. Formally, the constraint is n S PQ for some constant &amp; 2 0. Assume &amp; is small enough so that the regulation binds. For this question, use the same notation we used for ROR regulation; mathematical derivations will receive the highest credit but graphical explanations are acceptable. a) Is production efficient? Le., does the firm minimize costs for the output produced? Compare your answer here with ROR regulation. b) Will the output QR produced by the regulated firm be larger or smaller than the output Qu produced by the unregulated firm? c) Will the firm expand output into the elastic portion of demand? Explain. d) How does the output produced change as &amp; is lowered to (but does not reach) zero? e) What happens if k = 0? f) If the second best occurs in the inelastic region of demand, can the regulator attain it by appropriate choice of k?

6. Consider the following Becker-style model of competition between two interest groups for regulation. Regulation redistributes income from Group 1 to Group 2. The initial income of each group is Z; , i = 1,2. Final income is Z; = Zi + R; - a; , where R, is redistribution (R, &lt; 0 and Ry &gt; 0) and a; &gt; 0 is money spent by Group i. There is deadweight loss, measured by x, when income is redistributed, so that the amount collected from Group 1 is T= -Ry/(1+x), where x &gt; 0 is a constant. Similarly, there is deadweight loss when the tax is distributed to Group 2: 7= (1+x)R2 . Groups spend on lobbying to influence redistribution. Lobbying pressure p; is a function of at: pi = p(ai), with p'(a;) &gt; 0 and p&quot;(a;) &lt; 0. The tax is determined by aggregate influence I, which is a function of pressure by both groups: T= I(pipz), where al/op&gt; &gt; 0 (Group 2 wants more redistribution), a-1/op- &lt; 0, a//ap, &lt;0 (Group 1 wants less redistribution), a lap, &gt; 0, and a 1/ap apz &lt;0. a) Assuming that each group wants to maximize its final income, find the Nash equilibrium best response a of each group to the other group's aj. You should derive the first-order condition that implicitly defines the best responses a, (az) and az (a;). Are dollars spent on pressure by the two groups strategic substitutes or complements? b) Show that if deadweight loss increases (i.e., x increases), then the best response a, of Group 1 increases for any given az. c) Show that if deadweight loss increases (i.e., x increases), then the best response az of Group 2 decreases for any given a1- d) Using your results above, what happens to equilibrium pressure exerted by each group? What happens to the amount collected for redistribution? Assume that the best response curves cross (in (a1,a2) space) and that the slopes are such that Nash equilibrium is stable. e) From the above, argue for or against this proposition: regulatory policies that improve welfare are more likely to be implemented than ones that do not.

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