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Find cot θ of csc θ = (sqrt 5)/2 and tan θ > 0.
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So like the last problem, let's figure out which quadrant we're in.
Tangent is positive again, so we must be in the 1st or 3rd.
1st
\[\large \csc\theta \qquad=\qquad \frac{1}{\sin\theta} \qquad=\qquad \frac{\sqrt5}{2}\] First? Ok cool.
yes i got that far!!
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\[\large \sin\theta=\frac{2}{\sqrt5}=\frac{opposite}{hypotenuse}\] Understand what I did with our fraction there?
yes you got rid of the 1 on the numerator and had to flip the fraction to do so.
Yah some flippin. Ok so let's draw our triangle.
|dw:1370624079865:dw|
okay
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opp=2 hyp=sqrt5
|dw:1370624318468:dw|
Ok, cool. So what's the missing side length? :D
1
so the answer is 1/2
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thank you!
Yah that sounds right, good job.
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