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A company's monthly profit, P, from a product is given by P = -x2 + 105x - 1050, where x is the price of the product in dollars. What is the lowest price of the product, in dollars, that gives a monthly profit of $1,550? (Do not put a $ in your answer.)
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put P=1550 into your equation and solve it
1550 = -x^2 + 105x - 1050 -x^2 + 105x - 2600 =0 x= 40 or x=65 lowest price =40
What Callisto said.
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