Find the polar equation that represents the conic described. (assume that a focus is at the origin.) Conic: Eccentricity: e=1 Parabola Directrix: * = 14 r(Ø) = 14 1+ cos ( Ø) 14 B 1- cos ( Ø) 14 cos ( Ø) 14 cos ( Ø )

Trigonometry (MindTap Course List)
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Chapter6: Topics In Analytic Geometry
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Find the polar equation that represents the conic described.
(assume that a focus is at the origin.)
Conic:
Eccentricity: e =1
Parabola
Directrix:
* = 14
r(Ø) =
14
A
1+ cos ( Ø )
14
B
1- cos ( Ø)
14
cos ( Ø)
14
cos ( Ø)
Transcribed Image Text:Find the polar equation that represents the conic described. (assume that a focus is at the origin.) Conic: Eccentricity: e =1 Parabola Directrix: * = 14 r(Ø) = 14 A 1+ cos ( Ø ) 14 B 1- cos ( Ø) 14 cos ( Ø) 14 cos ( Ø)
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