3. Frisbees are produced according to the production function q = 2K+L where 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 isoquant 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

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3. Frisbees are produced according to the production function q = 2K+L
where 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 isoquant
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.
Transcribed Image Text:3. Frisbees are produced according to the production function q = 2K+L where 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 isoquant 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.
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