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Use reference angles to find the exact value of the following cot(-(pi )/(6)) Select the correct choice below and, if necessary, fill in the A. cot(-(pi )/(6))= (Simplify your answer. Type an exact answer, using numbers in the expression. Rationalize the denomin Use reference angles to find the exact value of the following K T cot 6 Select the correct choice below and,if necessary,fill in the A. cot TT (Simplify your answer.Type an exact answer,using numbers in the expression.Rationalize the denomin

          Use reference angles to find the exact value of the following
cot(-(pi )/(6))
Select the correct choice below and, if necessary, fill in the
A. cot(-(pi )/(6))=
(Simplify your answer. Type an exact answer, using numbers in the expression. Rationalize the denomin
Use reference angles to find the exact value of the following
K
T
cot
6
Select the correct choice below and,if necessary,fill in the 
A. cot
TT
(Simplify your answer.Type an exact answer,using numbers in the expression.Rationalize the denomin
        
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use reference angles to find the exact value of the following cot pi 6 select the correct choice below and if necessary fill in the a cot pi 6 simplify your answer type an exact answer using 14882

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Precalculus with Limits
Precalculus with Limits
Ron Larson 2nd Edition
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Use reference angles to find the exact value of the following cot(-(pi )/(6)) Select the correct choice below and, if necessary, fill in the A. cot(-(pi )/(6))= (Simplify your answer. Type an exact answer, using numbers in the expression. Rationalize the denomin Use reference angles to find the exact value of the following K T cot 6 Select the correct choice below and,if necessary,fill in the A. cot TT (Simplify your answer.Type an exact answer,using numbers in the expression.Rationalize the denomin
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Transcript

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00:01 Okay, so for this question, we're given cotangent of negative pi over 6, and we're asked to use reference angles to find the exact value.
00:14 So, let me use a coordinate plane so we can better visualize where negative pi over 6 would lie.
00:20 We have 0 here, negative pi over 2 here, which is negative 90 degrees, negative pi here, which is negative 180 degrees, negative pi here, which is negative 180 degrees, negative 3 pi over 2 here and a full clockwise circle would bring us back to negative 2 pi here.
00:43 So negative pi over 6 would lie somewhere in the fourth quadrant and the angle would simply look like this.
00:53 So this is negative pi over 6.
00:57 And this is the reference angle we're trying to solve for.
01:00 If you notice, the reference angle is simply the positive value of the angle here.
01:05 So the reference angle is simply pi over 6.
01:11 So our new equation is the cotangent of pi over 6.
01:21 Now, if you remember your unit circle, you can remember that cotangent is 1 over tangent...
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