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Calvin must prove that this equation is an identity. tanx=(1/sinxcosx)-(cosx/sinx)
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|dw:1318257609692:dw|
1/(sinxcosx) - cosx/sinx = 1/(sinxcosx) - cos^2x/(sinxcosx) = (1-cos^2x)/(sinxcosx) = sin^2x/(sinxcosx) = sinx/cosx = tanx
*where cos^2x + sin^2x = 1 (from trig identities)
\[\tan x = \sin x/\cos x = \sin ^{2}x/(\sin x \cos x) = (1-\cos ^{2}x)/(\cos x \sin x)\] separating the numerator intor into 2 terms u'll get right hand side part
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