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Simplifying Trig Expressions Help?
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\[\frac{ \cos ^{2}\theta }{\sin ^{2}\theta } + \csc \theta \sin \theta\]
I'm so confused, I got cot^2 but that is wrong
\( \dfrac{ \cos ^{2}\theta }{\sin ^{2}\theta } + \csc \theta \sin \theta\) \( = \cot ^{2}\theta + \dfrac{1}{\sin \theta}\times \sin \theta \) \( = \cot ^{2} \theta + 1 \)
ooohh the pythagoren identity~ ! :D
so it = csc^2 theta?
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Now look at this: \(sin^2 \theta + \cos ^2 \theta = 1\) \( \dfrac{\sin^2 \theta}{sin^2 \theta} + \dfrac{\cos ^2 \theta}{\sin^2 \theta} = \dfrac{1}{\sin^2 \theta} \) \(1 + \cot^2 \theta = \csc^2 \theta \) Therefore, you can replace \(\cot^2 \theta\ + 1 \) with \(\csc^2 \theta\)
Yes, you got it!
Thanks so much :)
You're welcome.
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