Find the vertices, foci, and the lengths of the major and minor axes for the ellipsex2+ v2 := 1.8136vertex(х, у) %3D(smaller x-value)vertex(х, у)(larger x-value)focus(х, у) %3D(smaller x-value)focus(х, у) %3D(larger x-value)major axis lengthminor axis lengthThen sketch its graph.yy10-10-55X- 10-510- 10-5510-5-5-10F- 10Fyy1010-55X- 10-510- 10-510-5-5- 10-10F

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x² Find the vertices, foci, and the lengths of the major and minor axes for the ellipse 81 = 1. 36 vertex (х, у) %3D (smaller x-value) vertex (х, у) %- ) (larger x-value) focus (х, у) 3D (smaller x-value) focus (x, y) = (larger x-value) major axis length minor axis length Then sketch its graph. y y 10 10- 5 X - 10 5 10 -10 -5 10 - 5 -5 - 10 -10F y y 10- 10- 5 - 10 -5 10 - 10 -5 10 -5 -5 - 10 - 10F

x² Find the vertices, foci, and the lengths of the major and minor axes for the ellipse 81 = 1. 36 vertex (х, у) %3D (smaller x-value) vertex (х, у) %- ) (larger x-value) focus (х, у) 3D (smaller x-value) focus (x, y) = (larger x-value) major axis length minor axis length Then sketch its graph. y y 10 10- 5 X - 10 5 10 -10 -5 10 - 5 -5 - 10 -10F y y 10- 10- 5 - 10 -5 10 - 10 -5 10 -5 -5 - 10 - 10F

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter11: Topics From Analytic Geometry

Section11.2: Ellipses

Problem 21E

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Similar questions

Find an equation for the ellipse with foci (3,0) and vertices (4,0) .
By definition, an ellipse is the locus of points whose sum of distances from two fixed points F1 and F2 called foci is constant. In the grid provided, find points whose sum of distances from points F13, 0 and F2-3, 0 is 10. That is, locate some points for which PF1+PF2=10; point P5, 0 is one such point. Then sketch the ellipse.

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