There are two different demand curves at your movie theaters. During the weekends, the inverse demand function is P=20-0.001Q, on weekdays, it is P=15-0.002Q. The marginal cost if 25,000 per movie. Determine prices for the weekends and weekdays.
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- The inverse demand curve for M&B chardonnay (wine) is P = 200 0.1QD. When the quantity demanded is 500, demand is said to be:Suppose the demand for oxygen cylinders is 10 units, the price is 876, if the demand for oxygen cylinders is 15 units, the price is 1354, determine the demand function.George has been selling 5,000 T-shirts per month for $8.50. When he increased the price to $9.50, he sold only 4,000 T-shirts. Which of the following best approximates the price elasticity of demand? -2 -2.2 -2.6 -1.8 Suppose George's marginal cost is $5 per shirt. Before the price change, George's initial price markup over marginal cost was approximately . George's desired markup is . Since George's initial markup, or actual margin, was than his desired margin, raising the price was .
- Exercise 5.4 A company is producing and selling branded milk with the following total cost function: CT(q)= 0.2q²+q+70. If the demand function for this brand of milk is: P=15-0.5q: a) Calculate the optimal price of milk, as well as the optimal quantity sold and the profits of the company. b) Calculate the price elasticity of demand in the equilibrium of the company. c) Justify why the company has an excess of productive capacity. d) Represent graphically.The demand function p=2000-3q2 and total cost C=2q2+800. Find the price that maximizes profit.Based on Zangwill (1992). Murray Manufacturing runs a day shift and a night shift. Regardless of the number of units produced, the only production cost during a shift is a setup cost. It costs $8000 to run the day shift and $4500 to run the night shift. Demand for the next two days is as follows: day 1, 2000; night 1, 3000; day 2, 2000; night 2, 3000. It costs $1 per unit to hold a unit in inventory for a shift. a. Determine a production schedule that minimizes the sum of setup and inventory costs. All demand must be met on time. (Note: Not all shifts have to be run.) b. After listening to a seminar on the virtues of the Japanese theory of production, Murray has cut the setup cost of its day shift to $1000 per shift and the setup cost of its night shift to $3500 per shift. Now determine a production schedule that minimizes the sum of setup and inventory costs. All demand must be met on time. Show that the decrease in setup costs has actually raised the average inventory level. Is this…
- Suppose the demand function for a product is given by pq+p=5000 where p is price in dollars and q is the number of units sold. If the price is $50 and increasing by $2 per week, how is the quantity sold changing?Consider the graph above. If the demand curve intersects the marginal & average cost curve at 100 units, calculate the profit-maximizing quantity. Profit-maximizing quantity = Note:- Do not provide handwritten solution. Maintain accuracy and quality in your answer. Take care of plagiarism. Answer completely. You will get up vote for sure.The demand equation for school lunches is x=64-8p where x is the number of lunches purchased and p is the price in dollars. Determine the price that lunches should be sold at to maximize revenue. Round to nearest dollar
- The demand function for specialty steel products is given, where p is in dollars and q is the number of units. p = 180 3 125 − qA university football team faces the following demand schedule shown for tickets for each home game it plays. The team plays in a stadium that holds 60,000 fans. It estimates that its marginal cost of attendance, and thus for tickets sold, is zero. The table below reflects this data: Price per Ticket ($) Tickets per Game 100 80 60 40 20 0 Total revenue = $ 20,000 40,000 60,000 80,000 100,000 Using this information, calculate how much total revenue the team will earn.A company produces a special new type of TV. The company has fixed costs of $494,000, and it costs $1100 to produce each TV. The company projects that if it charges a price of $2500 for the TV, it will be able to sell 700 TVs. If the company wants to sell 750 TVs, however, it must lower the price to $2200. Assume a linear demand. What price should be set to earn maximum profits?