Exam 66: Polar Equations of Conics

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Select correct graph to graph rotated conic.​ r=2−1+2cos⁡(θ+2π/3)r = \frac { 2 } { - 1 + 2 \cos ( \theta + 2 \pi / 3 ) } ​

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Select the polar equation with graph.​ Select the polar equation with graph.​   ​ ​

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Find a polar equation of the conic with its focus at the pole. ​ Conics Vertex or vertices Parabola (10,π/2)( 10 , \pi / 2 ) ​

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A satellite in a 100-mile-high circular orbit around Earth has a velocity of approximately 17,500 miles per hour.If this velocity is multiplied by 2\sqrt { 2 } ,the satellite will have the minimum velocity necessary to escape Earth's gravity and will follow a parabolic path with the center of Earth as the focus.(Hints: The radius of Earth is 4000 miles. )​  A satellite in a 100-mile-high circular orbit around Earth has a velocity of approximately 17,500 miles per hour.If this velocity is multiplied by  \sqrt { 2 }  ,the satellite will have the minimum velocity necessary to escape Earth's gravity and will follow a parabolic path with the center of Earth as the focus.(Hints: The radius of Earth is 4000 miles. )​   Find the distance between the surface of the Earth and the satellite when  \theta = 50 ^ { \circ }  . ​ Find the distance between the surface of the Earth and the satellite when θ=50∘\theta = 50 ^ { \circ } . ​

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Find a polar equation of the conic with its focus at the pole. ​ Conics Eccentrity Directrix Parabola e=1e = 1 y=−2y = - 2 ​ ​

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Use the following results the polar equation of the ellipse x2a2+y2b2=1\frac { x ^ { 2 } } { a ^ { 2 } } + \frac { y ^ { 2 } } { b ^ { 2 } } = 1 is r2=b21−e2cos⁡2θr ^ { 2 } = \frac { b ^ { 2 } } { 1 - e ^ { 2 } \cos ^ { 2 } \theta } to write the polar form of the equation of the conic x225+y216=1\frac { x ^ { 2 } } { 25 } + \frac { y ^ { 2 } } { 16 } = 1 . ​

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Find a polar equation of the conic with its focus at the pole. ​ Conics ​Eccentrity Directrix Hyperbola e=2e = 2 x=1x = 1 ​

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Select the polar equation of graph.​ Select the polar equation of graph.​   ​ ​

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By using a graphing utility select the correct graph of the polar equation.Identify the graph.​ 1313+16sin⁡θ\frac { 13 } { 13 + 16 \sin \theta } ​

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Identify the conic and select its correct graph.​ r=82−cos⁡θr = \frac { 8 } { 2 - \cos \theta } ​

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Identify the conic and select its correct graph.​ r=22−4cos⁡θr = \frac { 2 } { 2 - 4 \cos \theta } ​

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Find a polar equation of the conic with its focus at the pole. ​ Conics Vertex or vertices Parabola (6,π)( 6 , \pi ) ​

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Select the polar equation of graph.​ Select the polar equation of graph.​   ​ ​

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Identify the conic and select its correct graph.​ r=61+sin⁡θr = \frac { 6 } { 1 + \sin \theta } ​

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Find a polar equation of the conic with its focus at the pole. ​ Conics Eccentrity Directrix Parabola e=1e = 1 x=−4x = - 4 ​ ​

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Find a polar equation of the conic with its focus at the pole. ​ Conics Eccentrity Directrix Ellipse e=12e = \frac { 1 } { 2 } y=−3y = - 3 ​​

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Select the polar equation of the conic for ​e = 0.75 and identify the conic for the following equation.​ r=2e1−ecos⁡θr = \frac { 2 e } { 1 - e \cos \theta } ​

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Identify the conic and select its correct graph.​ r=1−1+2cos⁡θr = \frac { 1 } { - 1 + 2 \cos \theta } ​

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Identify the conic and select its correct graph.​ r=93−2cos⁡θr = \frac { 9 } { 3 - 2 \cos \theta } ​

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By using a graphing utility select the correct graph of the polar equation.Identify the graph.​ 41−2cos⁡θ\frac { 4 } { 1 - 2 \cos \theta } ​

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