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Help proof: 1-sin(x)/cos(x) = cos(x)/1+sin(x)
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\[\frac{ 1-\sin x }{ \cos x } = \frac{ \cos x }{ 1+\sin x }\]
i need help on this last problem before i sleep pls help me :(
it's so confusing i don't know where to start.. all I can see is 1-sin x = cos if i am correct
but cos^2 = 1-sin^2x.. i dont even know if that works
hello pls help me
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hi
i am very stuck on this problem.. im not sure if cosx can cancel out
hello pls help me
my brian hurts :[
Work on the right side only. Begin by multiplying the right side by (1-sin x) / (1 - sin x} |dw:1448264649724:dw|
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