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The foci of a hyperbola H are F1(6, -2) and F2(12, -2). A parabola whose vertex is the center of H and its focus coincides with F2 is: A) (y + 2)² + 12x – 108 = 0 B) (y + 2)? – 12r + 108 = 0 C) (r – 9)2 + 12y + 24 = 0 D) (r – 9)2 – 12y – 24 = 0

The foci of a hyperbola H are F1(6, -2) and F2(12, -2). A parabola whose vertex is the center of H and its focus coincides with F2 is: A) (y + 2)² + 12x – 108 = 0 B) (y + 2)? – 12r + 108 = 0 C) (r – 9)2 + 12y + 24 = 0 D) (r – 9)2 – 12y – 24 = 0

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.1: Parabolas
Problem 28E
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The foci of a hyperbola H are F1(6, -2) and F2(12,-2). A parabola whose vertex is the center of H and its focus coincides with F2 is: A) (y + 2)² + 12x – 108 = 0 B) (y + 2)² – 12x + 108 = 0 C) (r – 9)2 + 12y + 24 = 0 D) (r – 9)2 – 12y – 24 = 0
Transcribed Image Text:The foci of a hyperbola H are F1(6, -2) and F2(12,-2). A parabola whose vertex is the center of H and its focus coincides with F2 is: A) (y + 2)² + 12x – 108 = 0 B) (y + 2)² – 12x + 108 = 0 C) (r – 9)2 + 12y + 24 = 0 D) (r – 9)2 – 12y – 24 = 0
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