Question: The curve C has parametric equations x = sin t, y = cos 2t + 1, 0 < t < 2. Given that the line
The curve C has parametric equations x = sin t, y = cos 2t + 1, 0 < t < 2π. Given that the line y = k, where k is a constant, intersects the curve,
a. Show that 0 < k < 2
b. Show that if the line y = k is a tangent to the curve, then k = 2.
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a cos 2t 1 k max of cos 2t 1 so k 1 1 2 min of cos 2t ... View full answer
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