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Mathematics
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lim tanx/(1-cosx)
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multiply and divide by x(1+cos x)
IT IS APPROACHING TO WHAT ZERO OR INFINITY
\[\frac{ tanx }{ 1-cosx }=\frac{ (tanx)(1+cosx) }{ (1-cosx)(1+cosx) }=\frac{ tanx+tanx*cosx }{ 1-\cos ^{2}x }\] \[tanx*cosx=\frac{ sinx }{ cosx }*cosx=sinx\] \[1-\cos ^{2}x=\sin ^{2}x\] can you continue??
\[ \frac{\frac{\partial \tan (x)}{\partial x}}{\frac{\partial (1-\cos (x))}{\partial x}}=\frac{\sec ^2(x)}{\sin (x)}- > \pm \infty \] If x>0 the the limit is +Infinity If x<0 the the limit is -Infinity
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