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A company plans to sell pens for $2 each. The company’s financial planner estimates that the cost, y, of manufacturing the pens is a quadratic function with a y-intercept of 120 and a vertex of (250, 370). What is the minimum number of pens the company must sell to make a profit?
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moved to mathematics
i'm not 100% on this but I think you would just find the equation of the parabola where (x-h)^2 = 4p(y-k) where (h,k) is your vertex and (0,120) is your sample (x,y) value to solve for p then you'd go back and re-write the equation in terms of y and x, plugging in h,k, and p after that, find profit > cost and solve for the minimum x value, rounding up to the nearest whole # of necessary
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