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b.) Cobb–Douglas. Assume the firm has a generalized Cobb–Douglas technology y=θ∙x1α∙x2β,where0<α,β & θisaparameter.
1. Give a possible interpretation of the parameter θ. Outline the conditions that must be imposed on the parameters to ensure a solution to the profit maximization problem exists.
2. Assume the requested conditions are satisfied and a unique profit maximizing solution exists. How does the optimal choice of output, y∗, vary with the parameter θ?
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- Explain the differences between constantcost, increasing-cost, and decreasing-cost industries.If a firm’s current revenues are less than its current variable costs, when should it shut down? If the firm decides to shut down, should we expect that decision to be final? Explain using an example that is not in the book.The difference between economic profit and accounting profit is that economic profit is calculated based on both implicit and explicit costs whereas accounting profit is calculated based on explicit costs only. True False
- Explain why it is not economical for a firm to operate under increasing returns and negative returns.Jasmine decides to make and sell jelly cups. It costs jasmine Rs.1000 to set up and Rs.50 per cup made. She decides to sell each cup for 150. By using this information, answer the following questions: A) Write and equation for jasmine's revenue, cost and profit functions? B) Graph each function on a set of axes? C) Find the breakeven point from these graphs? ( D) How many jelly cups will jasmine need to sell in order to make a profit? (E) If jasmine wishes to make a profit of 50, how many jelly cups does she need to sell?Explain manufacturing firms should use demand leading instead of demand trailing capacity strategy.
- True/False Firms maximize profits when MR> MCExplain how Coca-Cola, Inc. takes advantage of economies of scope.Question 37 Consider the firm whose MC, AC, AVC, AFC functions are shown in the following graph. (The following is a description of the figure: This figure is a two-axis graph; in the horizontal line we measure output q, and in the vertical line dollars $; there are four curves. The first, MC starts at a positive level when q=0; more precisely, MC(0) is greater than 16 and lower than 30; then MC is decreasing for values of q in between 0 and 50; at 50 MC has a minimum; this minimum is MC(50)-10; after q-50, MC is increasing; in particular MC(100)-16, MC(120)=30. The second curve, AVC, starts at the same level of MC(O); it is decreasing when q is between O and 100; in this range AVC is above MC; at q-100, AVC crosses MC; more precisely, AVC(100)-MC(100)-16; for q>100, AVC is increasing and below MC. The third curve, AC, has a positive asymptote at zero, that is, it grows to plus infinity when q is very small; AC is decreasing when q is in between O and 120; in this range is above MC;…
- Q3_A The Break even Analysis of firm show that: BEP = 1000 FC = 10,000 $ P = 3% of the quantity of zero profit. A) The point of intersection of TR with TC is at the cost point of $ 45,000 for TR. B) At the point where (zero units sold) TC equals $ 5,000 C) the start of the line drawing for TR is at cost point $ 0 D) the value UVC for the product in question equals $ 10) E)the FC value in a point for BFP equals $ 10,000 For the given choices, showing which one is True and which one is False, correcting the False ones and given a reasonable reason for the True. Write your answer below:Question 27 Consider the firm whose MC, AC, AVC, AFC functions are shown in the following graph. (The following is a description of the figure: This figure is a two-axis graph; in the horizontal line we measure output q, and in the vertical line dollars $; there are four curves. The first, MC starts at a positive level when q=0; more precisely, MC(0) is greater than 16 and lower than 30; then MC is decreasing for values of q in between 0 and 50; at 50 MC has a minimum; this minimum is MC(50)=10; after q=50, MC is increasing; in particular MC(100)=16, MC(120)=30. The second curve, AVC, starts at the same level of MC(0); it is decreasing when q is between 0 and 100; in this range AVC is above MC; at q=100, AVC crosses MC; more precisely, AVC(100)=MC(100)=16; for q>100, AVC is increasing and below MC. The third curve, AC, has a positive asymptote at zero, that is, it grows to plus infinity when q is very small; AC is decreasing when q is in between 0 and 120; in this range is above MC;…Question 26 Consider the firm whose MC, AC, AVC, AFC functions are shown in the following graph. (The following is a description of the figure: This figure is a two-axis graph; in the horizontal line we measure output q, and in the vertical line dollars $; there are four curves. The first, MC starts at a positive level when q=0; more precisely, MC(0) is greater than 16 and lower than 30; then MC is decreasing for values of q in between 0 and 50; at 50 MC has a minimum; this minimum is MC(50)=10; after q=50, MC is increasing; in particular MC(100)=16, MC(120)=30. The second curve, AVC, starts at the same level of MC(0); it is decreasing when q is between 0 and 100; in this range AVC is above MC; at q=100, AVC crosses MC; more precisely, AVC(100)=MC(100)=16; for q>100, AVC is increasing and below MC. The third curve, AC, has a positive asymptote at zero, that is, it grows to plus infinity when q is very small; AC is decreasing when q is in between 0 and 120; in this range is above MC;…