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Simplify: \(\sf sin(tan^{-1}x)\)
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answer is \(\sf \large \frac{x}{1+x^2}\)
idk how they get it
correction, answer is \(\sf \large \frac{x}{\sqrt{1+x^2}}\)
@triciaal @Loser66 @Nnesha
we can draw a right triangle tan = opposite over adjacent so arctan x is same as x/1 \[\huge\rm \tan \theta =\frac{ opposite }{ adjacent }=\frac{ x }{ 1 }\]
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|dw:1443630032050:dw| apply the Pythagorean theorem to find 3rd side of right triangle
thanks! got it :)
np :=0
:=)*
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