I've been trying to prove the following identity:
(tan(x))/(sec(x)+1) = (sec(x)-1)/(tan(x))
For the left side, do you first have to multiply it by the conjugate?
I've tried numerous times and my paper just ends up being a huge mess, please help!
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I've been trying to prove the following identity:
(tan(x))/(sec(x)+1) = (sec(x)-1)/(tan(x))
For the left side, do you first have to multiply it by the conjugate?
I've tried numerous times and my paper just ends up being a huge mess, please help!
Convert the secant and tangent functions to their sine and cosine equivalents. Then you can simply by multiplying both sides by cos(x)/cos(x). Finally cross-multiply. What do you get?
sin(x)/(1+cos(x))
on the left side
and on the right side (1-cos(x))/(sin(x))
so now on the left side do I do the conjugate?
Cross multiply:
If a/b = c/d then ad = because
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