Suppose a company has a fixed cost of $300 and a variable cost per unit of 3/4x+1460, where x is the total number of units produced. Suppose further that the selling price of this product is 1500-1/4x dollars per unit a. find break-even points b. find the maximum revenue c. form the profit functions from the cost and revenue functions and find the maximum profit d. what price will maximize your profit

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A: Profit = Revenue - Cost  P(x)=(1300x-x^2)-(600+1200x) P(x)=-x^2+100x-600

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Q: For a certain company, the cost function for producing x items is C(x)=50x+200 and the revenue…

A: Since you have posted multiple subparts, as per our policy we will answer first three subparts.…

Q: A manufacturer estimates that its product can be produced at a total cost of C(x) = 45,000 + 100x +…

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Q: A manufacturer estimates that its product can be produced at a total cost of C(x) - 40,000 + 100x +…

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Q: a certain company, the cost function for producing x items is C(x)=50x+200 and the revenue function…

A: Cost function for producing x items is given by- C(x)=50x+200 Revenue function for selling x items…

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Q: A manufacturer estimates that its product can be produced at a total cost of C(x) = 40,000 + 100x +…

A: We use the formula for profit function P(x)=R(x)-C(x).

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Q: Suppose that the total profit function for a company is given by P(x) = 4x³ - 210x² + 3600x - 200,…

A: We have to choose correct option for given questions.

Q: A manufacturer estimates that its product can be produced at a total cost of C(x) = 45,000+ 100x +…

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Q: A manufacturer estimates that its product can be produced at a total cost of C(x) = 45,000 + 100x +…

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Q: If a profit function of a firm is given by P(x) = -1500 + 160x - x^2 and limitations on space…

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Q: A firm can produce 300 units per week. If its total cost function is  C = 400 + 1400x  dollars and…

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