Safari File Edit View History Bookmarks Window Help 74% Tue 11:03 PM albany.edu Forum: Chapter 8: Hispanic Americans: Colonization, ... https://blackboard.albany.edu/bbcswebdav/pid-4093923-d.. My Questions | bartleby https://www.albany.edu/~by872279/micro/HW3.pdf 2. Draw isoquant maps for the following technologies. i) ƒ(L, K) = LK ii) g(L, K) = L + 2K iii) h(L, K) = min(2L, K) 3. Frisbees are produced according to the production function q where q =output of frisbees per hour, K =capital input per hour, L =labor input per hour. a) If K b) If K = 25, how much L is needed to produce 100 frisbees c) Graph the q defined in part a and part b. What is the RTS along this isoquant? Explain why the RTS is the same at every point on the isoquant. d) Graph the q = 50 and q = 200 isoquants for this production function also. Describe the shape of the entire isoquant map. e) Suppose technical progress resulted in the production function for frisbees becoming q = 3K + 1.5L. Answer part a through part d for this new production function and discuss how it compares to the previous case. 2K+L 10, how much L is needed to produce 100 frisbees per hour? per hour? 100 isoquant. Indicate the points on that isoquant 4. Consider the production function f(L, K) = L+K. a. Suppose K is fixed at 2. Find algebraic expressions for the total product of labor function TP(L), the average product of labor AP(L), and 187 25 PAGES 95 MAR 10
Safari File Edit View History Bookmarks Window Help 74% Tue 11:03 PM albany.edu Forum: Chapter 8: Hispanic Americans: Colonization, ... https://blackboard.albany.edu/bbcswebdav/pid-4093923-d.. My Questions | bartleby https://www.albany.edu/~by872279/micro/HW3.pdf 2. Draw isoquant maps for the following technologies. i) ƒ(L, K) = LK ii) g(L, K) = L + 2K iii) h(L, K) = min(2L, K) 3. Frisbees are produced according to the production function q where q =output of frisbees per hour, K =capital input per hour, L =labor input per hour. a) If K b) If K = 25, how much L is needed to produce 100 frisbees c) Graph the q defined in part a and part b. What is the RTS along this isoquant? Explain why the RTS is the same at every point on the isoquant. d) Graph the q = 50 and q = 200 isoquants for this production function also. Describe the shape of the entire isoquant map. e) Suppose technical progress resulted in the production function for frisbees becoming q = 3K + 1.5L. Answer part a through part d for this new production function and discuss how it compares to the previous case. 2K+L 10, how much L is needed to produce 100 frisbees per hour? per hour? 100 isoquant. Indicate the points on that isoquant 4. Consider the production function f(L, K) = L+K. a. Suppose K is fixed at 2. Find algebraic expressions for the total product of labor function TP(L), the average product of labor AP(L), and 187 25 PAGES 95 MAR 10
Microeconomics: Principles & Policy
14th Edition
ISBN:9781337794992
Author:William J. Baumol, Alan S. Blinder, John L. Solow
Publisher:William J. Baumol, Alan S. Blinder, John L. Solow
Chapter19: Labor And Entrepreneurship: The Human Inputs
Section: Chapter Questions
Problem 10DQ
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Frisbees are produced according to the production function q = 2K+Lwhere q =output of frisbees per hour, K =capital input per hour, L =labor input per hour.
a) If K = 10, how much L is needed to produce 100 frisbees per hour? b) If K = 25, how much L is needed to produce 100 frisbees per hour?
c) Graph the q = 100 isoquant. Indicate the points on that isoquantd defined in part a and part b. What is the RTS along this isoquant? Explain why the RTS is the same at every point on the isoquant.
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