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lim x-> pi/4 of (1-tanx)/(sinx-cosx)
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\[\lim_{x \rightarrow \pi/4}\] \[(1-\tan x)/(\sin x-\cos x)\]
i'm not very good at limits but tan pi/4 = 1 so 1- tanx -- > 0
\[ 1 - \tan x = 1 - (\sin x / \cos x) = \frac{\cos x - \sin x}{\cos x} \] Given that, can you see how to proceed?
how did you get the cos x - sin x in the numerator?
Cmon. I'm writing down the expression with a common denominator, cos x
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\[1 = \frac{ \cos x}{ \cos x} \]
thanks. so is the answer - root2
/
exactly.
yayy! thanks
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