Trigonometric Identities

Prove LS = RS

(sinθ)/1+cosθ =1/sinθ -1/tanθ
Your problem statement should be:

(sinθ)/(1+cosθ) = 1/sinθ -1/tanθ ....... Those parentheses () are super important.

If I were to solve this problem, I would "attack" the LS and determine:

the conjugate of the denominator \(\displaystyle \ \ \to \ \ \)1 - cosθ .​

Please show us what you have tried and exactly where you are stuck.

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Prove LS = RS
(sinθ)/1+cosθ =1/sinθ -1/tanθ
I would note that \(\dfrac{1}{tan(\theta)}=\dfrac{\cos(\theta)}{\sin(\theta)}\)
That gives a common denominator on the RHS.
 
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