One of the characteristics of Marshallian demand is that it is homogenous of degree zero in prices and income. Check if the following functions can be Marshallian demand functions: a) g-(Pz, Py, I) = 0.51/p. b) gz(Pa;Py, I) = (3/2 Py 3pz %3D c) gz(Pa, Py, I) = 0.51
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- Kindly answer Letter D. Using the market demand function, what is Px that will make all the buyers stop purchasing this product? Round-up to two decimals. Please show COMPLETE SolutionSuppose the demand function for a product is given by the function: D ( q ) = − 0.02 q + 80 D ( q ) = - 0.02 q + 80 Use integration (or other appropriate methods) to find the following: (Do no rounding of results until the very end of your calculations. At that point, round to the nearest tenth, if necessary. It may help you to sketch the demand curve, which crosses the horizontal at q = 4 , 000 q = 4 , 000 .) A) The total actual revenue for q = 3 , 350 q = 3 , 350 units: Answer 1: B) The total possible revenue (for all quantities and prices): Answer 2: C) The Consumer's surplus corresponding to q = 3 , 350 q = 3 , 350 units: Answer 3: D) The "Not Sold" value corresponding to q = 3 , 350 q = 3 , 350 units: Answer 4I need some help and can you show me all the steps, please The profit of a firm is described by the following function: f(Q) = -8Q^3 + 30Q^2 – 120Q – 100 where Q is the quantity produced. (A) Find the stationary points for this function. (B) Using the first derivative test, find for what value of Q the profit maximised. (C) Find the feasible values of Q where the graph of the profit function is concave up.
- You are the manager of a firm and you are required to optimize the Cobb-Douglas function given the following parameters. The maximum amount of money available to spend is $340 where the price of K=8 and the price of L=4. That is Pk=8 and Pl=4. The function is given as q=K0.4L0.6 . What is the constraint equation?A dominant or price setting firm and several smaller price takers serve a market where total market demand is Qd = 560 – 2P and the combined supply from all the smaller firms is Qs = - 60 + 2P. State the demand (Qdf=) and inverse demand (Pdf=) function for the dominant firm (df).Consider the following price-demand function: P = 80 − 4Q, {Q/0 ≤ Q ≤ 10} (i) Sketch the price-demand function(ii) Find the revenue function.(iii) Suppose C = 20 + 5Q , find the profit function(iv) Calculate the profit if Q=8(v) Find the break-even level of output You have to solve iv and v
- Manager Mutua comes to you as a consultant armed with the demand function of his firm and wishes to know the quantity that the firm can produce in order to maximize revenue. His firm’s demand function is P=1000 – 1.5Q.As the manager of Smith Construction, you need to make a decision on the number of homes to build in a new residential area where you are the only builder. Unfortunately, you must build the homes before you learn how strong demand is for homes in this large neighborhood. There is a 40 percent chance of low demand and a 60 percent chance of high demand. The corresponding (inverse) demand functions for these two scenarios are P = 400,000 −450Q and P = 600,000 −250Q, respectively. Your cost function is C(Q) = 170,000 + 256,000Q. How many new homes should you build, and what profits can you expect? a. Number of homes you should build: _____ homes b. Profits you can expect: $As the manager of Smith Construction, you need to make a decision on the number of homes to build in a new residential area where you are the only builder. Unfortunately, you must build the homes before you learn how strong demand is for homes in this large neighborhood. There is a 60 percent chance of low demand and a 40 percent chance of high demand. The corresponding (inverse) demand functions for these two scenarios are P = 300,000 – 400Q and P = 500,000 – 275Q, respectively. Your cost function is C(Q) = 140,000 + 240,000Q. How many new homes should you build, and what profits can you expect? Number of homes you should build: homes Profits you can expect: $
- As the manager of Smith Construction, you need to make a decision on the number of homes to build in a new residential area where you are the only builder. Unfortunately, you must build the homes before you learn how strong demand is for homes in this large neighborhood. There is a 80 percent chance of low demand and a 20 percent chance of high demand. The corresponding (inverse) demand functions for these two scenarios are P = 300,000 −300Q and P = 800,000 −200Q, respectively. Your cost function is C(Q) = 180,000 + 260,000Q. How many new homes should you build, and what profits can you expect? Give typing answer with explanation and conclusionThe demand and supply functions for coal are given as: (In pictures) what is the inverse demand function? what is the inverse supply function?Demand for parking in the City of Chambana is given by Qd = 210 – 0.5P, and the supply is Qs= P – 90, where price is in cents per car per day and quantity is in hundreds of cars parked per day. Draw a graph of the given demand and supply curve and label it as D0 and S0. Indicate numerically all relevant intercepts for your demand and supply curves on your graph. Find the short run equilibrium price and quantity in this market and label the numbers you found on the graph. State your equilibrium price and quantity under your graph; be careful in correctly using the units of measurement indicated in the directions for this question. Now, suppose that in order to fund improvements to the city’s parking garage, the city institutes a tax of 30 cents per unit of parking sold. E. Depict the effect of the tax by drawing an effective supply curve and label it as S1. Clearly show the direction of the shift and label the exact dollar amount by which it shifts. F. Indicate numerically all relevant…