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Prove (sec x - tan x)^2 = (1-sin x)/1+sin x
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I distribute the square of 2 first right?
I would think so... yes.
1 - sin ^2 x = cos ^2 x?
what is this for here, right now?
what you mean?
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oh
no, they are not squared, my bad...
do you still need help
yes, just distribute the power of 2....
then i get \[\frac{ 1 }{ \cos^2 x } - \frac{ \sin^2 x}{ \cos^2 x}\]
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thats after simplfying from sec^2 x - tan ^2 x
I don't see a need in doing it NOW. |dw:1417654691520:dw|
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