Prove the following Identity: 1/cosTheta-cosTheta/1+sinTheta=tanTheta
\[\frac{ 1 }{ \cos \theta }-\frac{ \cos \theta }{ 1+\sin \theta }=\tan\]
So far, I combined the LHS then multiplied the numerator and denominator by the inverse of the denominator. Unfortunately, I'm not sure if I'm doing it right.
i'd have tø to LHS and cø/(1+sø) to rhs. denominators on LHS then both cosø. thne cross multiply.
I'm sorry, there are icons that are not showing up.
screen refresh. it's a problem a lot of the time.
WITH MAC SPECIAL CHARACTERS AND TYPO'S REMOVED: i'd have moved tan(theta) to LHS and cos(theta)/(1+sin(theta)) to rhs. denominators on LHS then both cos(theta). then cross multiply.
Sorry, it took awhile for my screen to refresh.
Sorry if it's dim, but this is what I've done so far.
I can move tan theta to the other side and solve from there? I thought I would have to find the answer on the LHS to get to the RHS
what i meant! |dw:1425500749892:dw|
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