The cost, C, to produce a product as a function of the quantity, q, is given by ?(?)=?3−2.5?2−8?+45�(�)=�3−2.5�2−8�+45 for 1≤?≤101≤�≤10, which of the following is the quantity that minimizes cost?
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The cost, C, to produce a product as a function of the quantity, q, is given by ?(?)=?3−2.5?2−8?+45�(�)=�3−2.5�2−8�+45 for 1≤?≤101≤�≤10, which of the following is the quantity that minimizes cost?
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- The weekly cost C of producing x units in a manufacturing process is given by C(x) = 60x + 2250. The number of units x produced in t hours is given by x(t) = 50t. (a) Find and interpret (C ∘ x)(t). (C ∘ x)(t) = (C∘x)(t) represents the cost of production as a function of time. (C∘x)(t) represents the production as a function of cost. (b) Find the cost of the units produced in 4 hours.$ (c) Find the time that must elapse in order for the cost to increase to $15,000. hrThe total cost (in dollars) to produce qq units of a good is given by the function:C(q)=7.6q+44000C(q)=7.6q+44000A. What is the total cost to produce q=4800q=4800 units?Total cost = $ B. What is the cost of the 48014801st item?Cost of the 48014801st item = $The cost, in thousands of dollars, of airing x television commercials during a sports event is given by C(x) = 150 + 2,600x – 0.06x2. (a) Find the marginal cost function C'(x). C'(x) = (b) Use the marginal cost to approximate the cost to air the 5th commercial. Convert your answer to dollars. The cost to air the 5th commercial is approximately X dollars. (c) What is the exact cost to air the 5th commercial? Convert your answer to dollars. The exact cost to air the 5th commercial is x dollars.
- Kendra bought 208 donuts for $80. Her profit was $45 once she had sold 100 donuts. Which equation below represents Kendra's profit P(n). as a function of the number sold, n?As a production process requires labor L and capital K, q = F (L, K). The wage for a labor is $500, the cost for one capital is $250. If the firm has a budget of $7500 to produce, what is the firm's optimum output 250 200 100 150The inventory cost C of stocking a lot of size x is given by the function C(x)=8.1x+5,000x−1+675. What lot size would minimize costs? Round to the nearest whole number.
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