Suppose demand for a firm’s semiconductor chips is:
q = 325 – 4P + 0.75PR + 5A + 3.5Y
where P is the price of the firm’s semiconductor, PR is the price of a competing chip, A is advertising expenditures (in $1000), and Y is average income (in $1000). Suppose PR = 120, A = 15, and Y = 60.
1. Derive the inverse demand function of the firm
2. If the firm chooses a price of 130, how many chips does it sell?
3. Derive the following:
4. Assume that a high cross-price elasticity is 0.2 or higher. Should the rival and the firm be in the same relevant market? Explain.
Suppose demand for a firm’s semiconductor chips is: q = 325 – 4P + 0.75PR +...
Suppose demand for inkjet printers is estimated to be Q 1000 2pz + 0.1 Y. If p = 90, px = 70, pz = 130, and Y = 21,000; answer the following: 5p + 10px a. What is the price elasticity of demand? b. What is the cross price elasticity with respect to commodity X? Give an example of what commodity X might be. c. What is the cross price elasticity with respect to commodity Z? Give an example of...
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4. (6 points) Suppose the Demand for baseballs is given by Q=120 - 4P. a) What is the price elasticity of demand when P=102 b) At what price will Total Revenue be maximized? c) What is the firm's Marginal Revenue when the price is $12?
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4. (6 points) Suppose the Demand for baseballs is given by Q = 120 – 4P. a) What is the price elasticity of demand when P= 10? b) At what price will Total Revenue be maximized? c) What is the firm's Marginal Revenue when the price is $12?
An economic consultant for X Corp. recently provided the firm’s marketing manager with this estimate of the demand function for the firm’s product: Q d x = 98 − 4Px + 6Py − 1M where Qd x represents the amount consumed of good X, Px is the price of good X, Py is the price of good Y , and M is income. Suppose good Y sells for $2 per unit and consumer income is $10. (a) Are goods X and Y substitutes...
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