SOLUTION: I am having trouble understanding how to find 2 real #'s between -2pi and 2pi that determine the point on the unit circle. i know 1 time around the unit circle is 2pi and one time
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Question 430750: I am having trouble understanding how to find 2 real #'s between -2pi and 2pi that determine the point on the unit circle. i know 1 time around the unit circle is 2pi and one time around the unit circle clockwise is -2pi. I also need help to determine suppement of 5pi/12 and complement of 3pi/8. I am looking at my book and teacher's notes and I don't see it explained at all. Thanks so kindly for your time.
Found 2 solutions by stanbon, Alan3354:
Answer by stanbon(75887) (Show Source): You can put this solution on YOUR website!
Find 2 real #'s between -2pi and 2pi that determine the point on the unit circle.
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You have give us some information about the point.
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I know 1 time around the unit circle is 2pi and one time around the unit circle clockwise is -2pi.
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I also need help to determine supplement of
5pi/12
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Ans: 2pi - (5/12)pi = (24/12)pi-(5/12)pi = (19/12)pi
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The complement of 3pi/8
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Ans: (1/2)pi - (3/8)pi
= (4/8)pi - (3/8)pi
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= (1/8)pi
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Cheers,
Stan H.
Answer by Alan3354(69443) (Show Source): You can put this solution on YOUR website!
I also need help to determine suppement of 5pi/12 and complement of 3pi/8
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Supplement of 5pi/12 = 12pi/12 - 5pi/12 = 7pi/12
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Complement of 3pi/8 = 4pi/8 - 3pi/8 = pi/8
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