Find the equation in xy coordinates for the conic section that satisfies the 4 following conditions: ellipse with e ==, centre (-3, 2) and vertex (2,2).

Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
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Chapter12: Conic Sections
Section12.CR: Chapter Review
Problem 7CC
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3. Find the equation in xy coordinates for the conic section that satisfies the
following conditions: ellipse with e =
4
, centre (-3, 2) and vertex (2, 2).
4. Find the equation in xy coordinates for the conic section that satisfies the
following conditions: hyparabola with asymptotes y – 5 = +8(r + 1) and
vertex (-1,7).
5. Sketch the graph with the equation by the first showing that it represents a
circle then finding its centre, radius,diameter,area and perimeter also:
1² – 9x + y² + 14y = 7.
Transcribed Image Text:3. Find the equation in xy coordinates for the conic section that satisfies the following conditions: ellipse with e = 4 , centre (-3, 2) and vertex (2, 2). 4. Find the equation in xy coordinates for the conic section that satisfies the following conditions: hyparabola with asymptotes y – 5 = +8(r + 1) and vertex (-1,7). 5. Sketch the graph with the equation by the first showing that it represents a circle then finding its centre, radius,diameter,area and perimeter also: 1² – 9x + y² + 14y = 7.
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