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A manufacturer of gas grills has daily production costs of C = 400 – 5x + 0.125x2, where x is the number of gas grills produced. How many units should be produced each day to yield a minimum cost?
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|dw:1436384081867:dw| hint : it is a quadratic function , so find minimum by finding c'(x) c'(x)=0 x_min is the root(s) of c'=0
\[C = 400 – 5x + 0.125x^2,\] right?
minimum is the second coordinate of the vertex first coordinate of the vertex is always \[-\frac{b}{2a}\] which in your case is \[-\frac{-5}{2\times .125}=20\]
oh they just want the number to make, that answer is 20
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