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multiply the first fraction by (1-sin \(\theta\))/ (1-sin \(\theta\)) multiply the 2nd fraction by (1+sin \(\theta\))/ (1+sin \(\theta\)) can you do that ?
phi fraction remains the same
Its B
For the first fraction, if you multiply out \[ \frac{1}{1+sin\theta}\cdot \frac{1-sin\theta}{1-sin\theta} \] what do you get ? the top is just 1- sin θ what do you get for the bottom?
It is good to remember that (a+b)(a-b) is a^2 - b^2 in this case a is 1 and b is sinθ
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2
the bottom is not 2.
What is the simplified form of sin(x + p)?
Its sinx or -sinx
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