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how would i go about finding max and min of y=(x-1)^2(x+1)^2
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take the first derivative and set it equal to 0..
then solve for all xs
And suppose you get these values... x=x1, x=x2, x=x3, etc... where x1 x2 and x3, etc.. are the answers to the quadratic equation u are going to get from y' So once you have all of those answers, take the second derivative, or find y"
would i have to use the chain rule in this case?
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Thaanks, same process for y=3-(x-1)^2/3
how about y=3-(x-1)^2/3, is it the same process?
yes you can also find the second to find max and min so you would get y''=4(3x^2-1) for the first one y''(-1)=+=> min at x=-1 y''(0)=- => max at x=0 y''(1)=+=> min at x=1
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