What is the rectangular equivalence to the parametric equations? x(θ)=4cosθ+2,y(θ)=2sinθ−5, where 0≤θ<2π. Drag a term into each box to correctly complete the rectangular equation.

Trigonometry (MindTap Course List)
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ISBN:9781337278461
Author:Ron Larson
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Chapter6: Topics In Analytic Geometry
Section: Chapter Questions
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What is the rectangular equivalence to the parametric equations?

x(θ)=4cosθ+2,y(θ)=2sinθ−5, where 0≤θ<2π.

Drag a term into each box to correctly complete the rectangular equation.

What is the rectangular equivalence to the parametric equations?
x (0)
=
) = 4 cos 0+2, y (0) = 2 sin 0 – 5, where 0 ≤ 0 < 2T.
Drag a term into each box to correctly complete the rectangular equation.
(x-2)²
16
(x+2)²
16
(x-5)²
4
(x+5)²
4
(y-2)5
16
= 1, where x is on the interval ¦
(y+2)5 (y-5)² (y+5)²
16
4
4
[−2,2]
[-7,-3]
[-4,4] [-2,6]
Transcribed Image Text:What is the rectangular equivalence to the parametric equations? x (0) = ) = 4 cos 0+2, y (0) = 2 sin 0 – 5, where 0 ≤ 0 < 2T. Drag a term into each box to correctly complete the rectangular equation. (x-2)² 16 (x+2)² 16 (x-5)² 4 (x+5)² 4 (y-2)5 16 = 1, where x is on the interval ¦ (y+2)5 (y-5)² (y+5)² 16 4 4 [−2,2] [-7,-3] [-4,4] [-2,6]
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