ack sells 40 widgets when it charges a price of $40 per widget, and 10 widgets when it charges a price of $100 per widget. Assume the demand for widgets is linear. Write down the inverse demand function of Jack's customers.
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- ABC Co, a store that sells various types of sports clothing and other sports items, is planning to introduce a new design of Arizona Diamondbacks’ baseball caps. A consultant has estimated the demand curve to be Q = 2,000 - 100P where Q is cap sales and P is price. How many caps could ABC sell at $6 each? How much would the price have to be to sell 1,800 caps? Suppose ABC were to use the caps as a promotion. How many caps could ABC give away free? At what price would no caps be sold? Calculate the point price elasticity of demand at a price of $6.Shell has over 13,000 gas stations in the United States. In addition to gasoline, the gas stations also sell convenience items, such as snacks, non-alcoholic beverages, wine, beer, and hot food. Suppose you work for a gas station and your boss asks you to develop a pricing strategy for bottled local wine. The demand function is ? = 100 – 4?, where ? is the monthly quantity demanded of the bottled wine and ? is the price of the bottled wine. The marginal cost per bottle of wine is $5. Complete the following tasks: 1) (Calculating) In the worksheet “Q2 Calculations” of the provided Excel file, enter formulas in columns B-D to calculate Q (quantity demanded), MC (marginal cost), and MR (marginal revenue). Please round your results to one decimal place. Note that the inverse demand function is ? = 25 − 0.25? and that the MR function can be derived from the inverse demand function using the formula introduced in Module 5. You may find it helpful to review the Excel file for Chapter 11.What is the difference between Linear and Non-Linear Demand Function?
- Consider the demand function for the price of lobster in Maine. Where Qd is the quantity of lobster demanded. (millions of Ibs per year) Pb is the price of butter, Pem is the price of crab meat, and M is the income of consumers. According to the therefore, consumers categorize lobsters as a demand function for lobsters, the income elasticity of lobsters is Qd = 9 – 0.1P – Pb + 0.01Pem + 0.0001M O .278: normal good -280: inferior good -.0001: inferior good O .280: normal goodQuestion #2 Consider the following demand function for frozen dinners where QD is the quantity of frozen dinners demanded per week, P is the price per frozen dinner, PF is the price per fast food meal, Y is the average yearly consumer income, and A is the number of advertisements for frozen dinners. Demand Function for Frozen Dinners: QD = 1,000 – 10P + 20PF – 0.01Y + A Suppose that a frozen dinner sells for $4, a fast food meal sells for $6, average yearly consumer income is $50,000, and that there are 20 advertisements for frozen dinners. Calculate and interpret the income elasticity of demand. Calculate and interpret the cross-price elasticity of demand with respect to fast food meals.Jeong's uncompensated demand for gizmos is given by Q = 30 - 2p. Jeong's inverse demand function is 15-0.5Q 30-2Q -2 30-2p
- According to the graph above, what is the quantity demanded at S80I used to buy 3 movies a month, but when Connecting U dropped the price of a gigabyte of data from a high of $20 to a low of $14.48 (a total decrease of 32.02 percent according to the midpoint formula), I want to buy 5 movies a month. A) My demand for movies increases by 33.34% B) My demand for movies increases by 66.67% C) My demand for movies increases by 50% 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.Explain the logic that guides the construction of a linear demand function.
- Mandy has a lemonade stand. Her mother pays for all of her supplies, so she only cares about maximizing her revenue. An economist tells Mandy that at her current price, the demand for her lemonade is inelastic. To maximize revenue, Mandy shouldConsider the following demand function: U(X,Y) = X5Y5 Find the solution of the maximization problem.Suppose that you are a staff economist with an economic consulting firm. The operator of a local harbour has commissioned your firm to do a market analysis of the demand for berths (parking spaces) for boats. Your firm finds that the price elasticity of demand for berths is –0.8. If the price of a berth in the area decreases by 6%, how will the quantity of berths that people demand change? The number of berths demanded will: Increase by 0.8% Decrease by 7.5% Increase by 6% Increase by 4.8%
