Exam 7: Production Cost: Many Variable Inputs

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If a firm's production function is f(z1,z2)= z1 + z2, its minimum cost of producing y units of output is:

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A firm is currently producing 200 units of output using 60 hours of labour and 80 hours of capital. The marginal product of labour is 12 units of output per hour, and the marginal product of capital is 15 units of output per hour. If the wage rate is $6 per hour and the rental rate of capital is $3 per hour, then:

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Suppose Diane's spa operates with the production function y = (1200z1z2)2/3. Diane's production function exhibits

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The demand for inputs is conditional on the:

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An isocost line is defined as the set of input bundles that:

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When long run average costs reach their minimum, they:

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If the price of just one input rises, a cost- maximizing firm that maintains a constant level of output will use less of the higher- priced input:

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If a firm's production function is f(z1,z2)= z1 + z2, it exhibits:

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If the production function is f(z1,z2)= min(z1,z2)and if the price of z1 is $20 and the price of z2 is $15, then the minimum cost of producing 10 units of output is:

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Suppose Tariq's body shop operates with the production function y = (1200z1z2)1/2. Tariq's production function exhibits

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If a firm is producing at minimum cost and experiences a 4% increase in all input prices

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Increasing returns to scale are said to occur when:

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If the MRTS is constant:

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A manufacturing firm uses only capital (K)and labour (L)to produce its product, using a production function of Q = 10KL. It pays its workers w = $15 per hour and has a rental cost of capital of r = $5 per hour. If the firm wants to produce 480 units of output, the optimal bundle of inputs is:

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If a firm's cost functions fit the standard stylization, as its output increases its marginal and average costs:

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Holding output constant, the MRTS is:

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The Marginal Rate of Technical Substitution refers to:

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If MPL/wL > MPK/wK, then the firm should produce using:

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If a firm is producing at minimum cost using positive amounts of two inputs, an increase in the price of input one will cause

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An input is said to be an inferior input if:

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