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Suppose demand for a firms semiconductor chips is: q = 325 4P + 0.75P R + 5A + 3.5Y where P is the price

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:

  1. Income elasticity of demand (is the good normal?)
  2. Advertising elasticity of demand
  3. Cross-price elasticity of demand
  4. Price elasticity of demand

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.

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To derive the inverse demand function we rearrange the demand equation to solve for P q 325 4P 075PR ... blur-text-image

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