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\[\huge \int\limits_{}^{}(1- \cot ^{2}x) dx \]
Do you remember your square identity? Converting the cotangent to cosecant would make things a lot easier.
But it is 1 - cot^2 = cosec ^ 2
Hmm isn't this the identity? \[\Large\rm 1+\cot^2x=\csc^2x\]
No i was talking about the question
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So our problem has something a bit different, we'd have to play around with the identity a bit... Subtract 1,\[\Large\rm \cot^2x=\csc^2x-1\]Multiply -1,\[\Large\rm -\cot^2x=1-\csc^2x\]Add to each side,\[\Large\rm \color{royalblue}{1-\cot^2x=2-\csc^2x}\]
That last step was add `one`* to each side, blah it got cut off somehow..
2x + cotx + C
Mmm yah I think that's right!
thank you !
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