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Trigonometric Equations
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Solve for all the possible values of theta in terms of n, where n is an element of the integers. In addition, find 6 example solutions in radians. Since we can’t write out all the possible solutions -1/2
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Solve for all the possible values of theta in terms of n, where n is an element of the integers. In addition, find 6 example solutions in radians. y x 1/2 30° 30° -1/2
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Solve for all the possible values of x in terms of n, where n is an element of the integers. In addition, find 6 example solutions in radians.
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Solve for all the possible values of x in terms of n, where n is an element of the integers. In addition, find 6 example solutions in radians. 1/2
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Solve for all the possible values of theta in terms of n, where n is an element of the integers. In addition, find 6 example solutions in radians.
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Solve for all the possible values of x in terms of n, where n is an element of the integers. In addition, find 6 example solutions in radians.
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P Find all the solutions in terms of n, where n is an element of the integers. In addition, list 4 example solutions
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N=2 n=3 n=0 n=1
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n=2 n=0 n=1
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y x
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1/2
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P – 31 odd
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6.8 Trig Equations II
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Cosθ or sinθ can never be greater than 1 or less than -1 , therefore we do not get any solutions from this equation
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Use an identity to solve each equation on the interval on the interval [0, 2π)
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Use an identity to solve each equation on the interval on the interval [0, 2π)
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Use an identity to solve each equation on the interval on the interval [0, 2π)
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P , 39 , 43– 47 odd, 63, 69, 71
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P , 30,,44,48, 64, 65,70, 72
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