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WHAT IS THE ORIGINAL FUNCTION OF THIS DERIVATIVE?
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\[\large f'(x)=\frac{ (\cos(x))^2(x^2-x-2.1) }{ \sqrt{x^2+1} }\]
@.Sam.
Thank you for helping my question get attention @chpatterson
No problem
@steve816 you said that `I am allowed to use a calculator` so I'd definitely take advantage. Doing this by hand would be a pain. Rule: The local extrema of `f ' (x)` correspond to the points of inflection on `f(x)` Use your calculator to find the approximate extrema (local min and max) of `f ' (x)`
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If your teacher won't let you do that, then you'll have to use the product and quotient rule
|dw:1477616628419:dw|
its similar behavior to that function
like 8 or 9
x^2 cos^2(x) has the same inflection points as cos^2(x)
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