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In terms of sinx and cosx only, sinxtanx + cosx =
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\[\Large\bf\sf \sin x \tan x+ \cos x\] \[\Large\bf\sf \sin x\frac{\sin x}{\cos x}+\cos x\] Understand that first step? From here, multiply the sines, then get a common denominator so you can add the terms together.
continue... \[(\sin ^{2}x + \cos ^{2}x)/ cosx\] pythagorean identity \[((1 - \cos^2x) + \cos^2x)/cosx\] \[1/cosx\]
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