find dy/dx for (sec2x)/(x^2)
anyone?
http://www.wolframalpha.com/widgets/view.jsp?id=96055f5b06bf9381ac43879351642cf5
Ive seen that before, but ti doesn't make sense. I need it in Lamens terms.
it*
2sec2x(xtan2x−1)/x3
I need to know how to solve it.
first its rule the differentiation of f/g= (f’ g - g’ f )/g2
ya, the product rule, right?
then compare the rule wiyh ur problem f=sec2x g=x^2
Come on now, don't be afraid of the quotient rule.. it works better that way.
no, I did use it, and I got the wrong answer.
Did you do it right is the question?
I well, I did substituted into the rule right, but after that it gets kinda chaotic and i think i went wrong somewhere
to get the derivative for sec(2x) you'd need to use the chain-rule I'd think
other than that, is just a plain quotient rule
Here: \[\LARGE \frac{d}{dx}\frac {sec2x}{x^2}\] \[\LARGE =\frac{x^2*(2sec2xtan2x)-2x(sec2x)}{(x^2)^2}\]
Let me try that quick, and I really appreciate your guys/girls time and help so far.
I know I might be wrong for \[\LARGE \frac{d}{dx} sec~2x\]Not sure..
ummm, i have |dw:1393628322588:dw|
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