Question

1) Find an angle \(\beta\) that is coterminal with \(\frac{19\pi}{4}\), where \(0 \le \beta < 2\pi\)

          1) Find an angle \(\beta\) that is coterminal with \(\frac{19\pi}{4}\), where \(0 \le \beta < 2\pi\)
        
1) Find an angle β that is coterminal with (19π)/(4), where 0 ≤β < 2π

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Precalculus with Limits
Precalculus with Limits
Ron Larson 2nd Edition
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Find an angle ^(eta ) that is coterminal with (19pi )/(4); where 0<=eta <2pi 197T 1)Find an angle that is coterminal with where0<2n
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Transcript

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00:01 So in the first part of this problem, you're given this angle negative 11 pi over 6, which is in radiance, and we want to find a coterminal angle that's between 0 and 2 pi.
00:09 Well, remember, coterminal angles would be two angles that are drawn in the same standard position.
00:15 So in terms to getting every single other coterminal angle, all you need to do is either add or subtract 2 pi.
00:21 Well, because we want our answer to be between positive 0 and 2 pi, what i'm going to do is take a negative 11 pi over 6, and i'm going to add 2 pi.
00:30 To it.
00:31 Well, remember, when you add fractions, you need a common denominator.
00:33 So i'm going to put 2 pi over 1, and our common denominator is going to be 6.
00:37 So i'll multiply the first fraction by 6 over 6.
00:40 So this will leave us with negative 11 pi over 6 plus 12 pi over 6.
00:45 Now that we have a common denominator, we can add these two fractions...
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