Asked by garlic
Describe the motion of a particle with position (x, y) as t varies in the given interval. (For each answer, enter an ordered pair of the form x, y.)
x = 2 + sin(t), y = 4 + 5 cos(t), π/2 β€ t β€ 2π
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The motion of the particle takes place on an ellipse centered at
(x, y) =
As t goes from π/2 to 2π, the particle starts at the point
(x, y) =
and moves clockwise three-fourths of the way around the ellipse to
(x, y) =
x = 2 + sin(t), y = 4 + 5 cos(t), π/2 β€ t β€ 2π
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The motion of the particle takes place on an ellipse centered at
(x, y) =
As t goes from π/2 to 2π, the particle starts at the point
(x, y) =
and moves clockwise three-fourths of the way around the ellipse to
(x, y) =