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How do I prove this by using trig identities: (2sin^2x-1)/(sinxcosx)/=tanx-cotx
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\[2 \sin^2 x-1= 2\sin^2x-(\sin^2x+\cos^2x)= \sin^2x-\cos^2x \]
how does that equal to sin^2x-cos^2x
sin^2 x + cos^2x=1
sin^2x-cos^2x/sin^2xcosx..now what do i do
\[\frac{ \sin^2 }{ \sin x *\cos x }- \frac{ \cos^2 x }{ sinx * \cos x }= tanx - \cot x\] clear?
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@sabika13 hope that helps you
how doss sin^2/sinxcosx=tanx?
does
|dw:1352223957740:dw| how about now?
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