Exam 66: Polar Equations of Conics

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Identify the conic and select its correct graph.​ r=22+3sin⁡θr = \frac { 2 } { 2 + 3 \sin \theta } ​

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Find a polar equation of the conic with its focus at the pole. ​ Conics Vertex or vertices Parabola (4,0)( 4,0 ) ​

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

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Consider the polar equation:​ r=81−0.4cos⁡θr = \frac { 8 } { 1 - 0.4 \cos \theta } ​ Identify the conic without graphing the equation. ​

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Use the following results the polar equation of the hyperbolla 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 x216−y29=1\frac { x ^ { 2 } } { 16 } - \frac { y ^ { 2 } } { 9 } = 1 . ​

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By using a graphing utility select the correct graph of the polar equation.​ −31−sin⁡θ\frac { - 3 } { 1 - \sin \theta } ​

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Identify the conic and select its correct graph.​ r=42+8sin⁡θr = \frac { 4 } { 2 + 8 \sin \theta } ​

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

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Select the polar equation of the conic for ​e = 1.0 and identify the conic for the following equation.​ r=2e1+esin⁡θr = \frac { 2 e } { 1 + e \sin \theta } ​

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Select correct graph to graph rotated conic.​ r=66+sin⁡(θ−π/3)r = \frac { 6 } { 6 + \sin ( \theta - \pi / 3 ) } ​

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