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The Marginal Cost Function Is Defined to Be the Derivative

Question 14

Multiple Choice

The marginal cost function The marginal cost function is defined to be the derivative of the cost function. If the marginal cost of manufacturing x units of a product is (measured in dollars per unit) and the fixed start-up cost is , use the Total Change Theorem to find the cost of producing the first 5,000 units. A) $35,444,500 B) $ C) $35,434,500 D) $35,454,500 E) $35,484,500 is defined to be the derivative of the cost function. If the marginal cost of manufacturing x units of a product is The marginal cost function is defined to be the derivative of the cost function. If the marginal cost of manufacturing x units of a product is (measured in dollars per unit) and the fixed start-up cost is , use the Total Change Theorem to find the cost of producing the first 5,000 units. A) $35,444,500 B) $ C) $35,434,500 D) $35,454,500 E) $35,484,500 (measured in dollars per unit) and the fixed start-up cost is The marginal cost function is defined to be the derivative of the cost function. If the marginal cost of manufacturing x units of a product is (measured in dollars per unit) and the fixed start-up cost is , use the Total Change Theorem to find the cost of producing the first 5,000 units. A) $35,444,500 B) $ C) $35,434,500 D) $35,454,500 E) $35,484,500 , use the Total Change Theorem to find the cost of producing the first 5,000 units.


A) $35,444,500
B) $ The marginal cost function is defined to be the derivative of the cost function. If the marginal cost of manufacturing x units of a product is (measured in dollars per unit) and the fixed start-up cost is , use the Total Change Theorem to find the cost of producing the first 5,000 units. A) $35,444,500 B) $ C) $35,434,500 D) $35,454,500 E) $35,484,500
C) $35,434,500
D) $35,454,500
E) $35,484,500

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