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For f(x)=|x^2-ax| Find the maximum value of the function in the interval [a,0].
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in this interval x(x-a)<0 so the function is f(x)=|x^2-ax|=ax-x^2 f'(x)=a-2x f'=0 ---> x=a/2 f(a/2)=a^2/2-a^2/4=a^2/4 f(0)=f(a)=0 so max of f(x) in this interval is a^2/4
thanks. can you please explain a little. How did you get "in this interval x(x-a)<0"
|dw:1359695831399:dw|
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