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simplify (1+sin(-x)/1+cos(-x))-(1-sin(-x)/1-cos(-x))
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\[\frac{ 1+\sin(-x) }{ 1+\cos(-x) }-\frac{ 1-\sin(-x) }{ 1-\cos(-x) }\]
Sine and cosine are odd/even functions, respectively, which means \[\sin(-x)=-\sin x\\ \cos(-x)=\cos x\] So, \[\frac{ 1+\sin(-x) }{ 1+\cos(-x) }-\frac{ 1-\sin(-x) }{ 1-\cos(-x) }=\frac{ 1-\sin x }{ 1+\cos x }-\frac{ 1+\sin x }{ 1-\cos x }\]
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