Derive formulae for the marginal products of the three inputs in the production function Q =...
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Derive formulae for the marginal products of the three inputs in the production function Q = 40K0.3 L0.3 R0.4 ii) The demand function for a good is q=56.6-0.25p -0.03m +0.45ps +0.6n where q is the quantity demanded per week, p is the price per unit, m is the average weekly income, ps is the price of a competing good and n is the population in millions. Given values are p = 65, m = 350, ps = 60 and n = 24. (a) Calculate the price elasticity of demand. (b) Find out what would happen to (a) if n rose to 26. (c) Explain why this is an inferior good. Derive the four second-order partial derivatives for the production function Q=6K+0.3K2L+1.2L2 and interpret their meaning. Derive formulae for the marginal products of the three inputs in the production function Q = 40K0.3 L0.3 R0.4 ii) The demand function for a good is q=56.6-0.25p -0.03m +0.45ps +0.6n where q is the quantity demanded per week, p is the price per unit, m is the average weekly income, ps is the price of a competing good and n is the population in millions. Given values are p = 65, m = 350, ps = 60 and n = 24. (a) Calculate the price elasticity of demand. (b) Find out what would happen to (a) if n rose to 26. (c) Explain why this is an inferior good. Derive the four second-order partial derivatives for the production function Q=6K+0.3K2L+1.2L2 and interpret their meaning.
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a The marginal product of the three inputs in the production function Q 40K03 L03 R04 can be derived ... View the full answer
Related Book For
Microeconomics
ISBN: 9781464146978
1st Edition
Authors: Austan Goolsbee, Steven Levitt, Chad Syverson
Posted Date:
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