Given the simple production function Q = 3K + 4L, where L is the quantity of labor employed and K is the quantity of capital employed, assuming K = 2 and L = 3, what would it mean if output was less than 18? The firm is not employing labor and capital efficiently. Labor is less productive than capital. The firm is out of business. The production function was not specified correctly. Let U(x,y) = √xywith MUX = √ and MU₁ = √ 2√√x Let I = $100, Px = $10 and Py = $10 be the initial set of 2√√y prices and income. Now, let Px rise to $25. What is the (approximate) substitution effect of this change in prices? Substitution Effect = -0.3 Substitution Effect = -2.1 Substitution Effect = -2.3 Substitution Effect = -1.8

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Given the simple production function Q = 3K + 4L, where L is the quantity of labor employed and K is the
quantity of capital employed, assuming K = 2 and L = 3, what would it mean if output was less than 18?
The firm is not employing labor and capital efficiently.
Labor is less productive than capital.
The firm is out of business.
The production function was not specified correctly.
Transcribed Image Text:Given the simple production function Q = 3K + 4L, where L is the quantity of labor employed and K is the quantity of capital employed, assuming K = 2 and L = 3, what would it mean if output was less than 18? The firm is not employing labor and capital efficiently. Labor is less productive than capital. The firm is out of business. The production function was not specified correctly.
Let U(x,y) = √xywith MUX = √ and MU₁ = √
2√√x
Let I = $100, Px = $10 and Py = $10 be the initial set of
2√√y
prices and income. Now, let Px rise to $25. What is the (approximate) substitution effect of this change in
prices?
Substitution Effect = -0.3
Substitution Effect = -2.1
Substitution Effect = -2.3
Substitution Effect = -1.8
Transcribed Image Text:Let U(x,y) = √xywith MUX = √ and MU₁ = √ 2√√x Let I = $100, Px = $10 and Py = $10 be the initial set of 2√√y prices and income. Now, let Px rise to $25. What is the (approximate) substitution effect of this change in prices? Substitution Effect = -0.3 Substitution Effect = -2.1 Substitution Effect = -2.3 Substitution Effect = -1.8
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