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tan^-1(ln x^2) what's the derivative
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chain rules ....
[tan^-1] '(a) * ln'(b) * (x^2)'
2x/1+ (ln x^2)^2 is what im getting
hmm tan-1(a) = a'/(1+a^2) , but a = ln(b) a' = b'/b b'/b(1+(ln b)^2), but b=x^2 b' = 2x 2x/x^2(1+(ln x^2)^2) 2/x(1+ (ln x^2)^2)
you was close
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Okay thanks I always have trouble with the chain rule I need to be more careful
yes, being careful is key, which is why when they get complicated looking i do like i did ... focus on the parts that are deriving and fill in as i go
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