49. Alatus rectum of a conic section is a chord through a focus parallel to the directrix. Find the area bounded by the parabola y = x²/(4c) and its latus rectum. Axis F = (0, c) Vertex X- Directrix D y= -c Parabola with focus (0, c) and directrix y = -c.
49. Alatus rectum of a conic section is a chord through a focus parallel to the directrix. Find the area bounded by the parabola y = x²/(4c) and its latus rectum. Axis F = (0, c) Vertex X- Directrix D y= -c Parabola with focus (0, c) and directrix y = -c.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.3: Hyperbolas
Problem 44E
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
Transcribed Image Text:49. Alatus rectum of a conic section is a chord through a focus parallel to the directrix. Find the area bounded
by the parabola y = x²/(4c) and its latus rectum.
Axis
F = (0, c)
Vertex
X-
Directrix D y= -c
Parabola with focus (0, c) and directrix y = -c.
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