please do as in the Example Graph the ellipse given by each equation. Find center, foci (focus), vertices,co-vertices.a) 4x + y – 64x – 12 y+ 276 = 0b) x² + 25y² – 12x – 100y+111= 0Example:Graph the ellipse given by each equation.1. (x+2)* + ¥¨ = 11249SOLUTION:The ellipse is in standard form, where h =-2, k = 0, a = V49 or 7, b = /9 or 3, and c =|40 or about 6.3. Theorientation is vertical because the y-term contains a´.center: (h, k) =(-2,0)foci: (h, k ± c) = (-2, 6.3) and (–2, -6.3)vertices: (h, k ± a)= (-2, 7) and (-2, –7)covertices: (h + b, k)= (1,0) and (-5, 0)Graph the center, vertices, foci, and axes. Then use a table of values to sketch the ellipse.(x+2)2= 149-4A8х

Answered: Image /qna-images/answer/8809f6e7-1a88-4f4c-9a76-dab79e0a90b2.jpg

Graph the ellipse given by each equation. Find center, foci (focus), vertices, co-vertices. a) 4x² + y² – 64x – 12 y+ 276 = 0 b) x² + 25y² – 12x – 100y+111= 0 Example: Graph the ellipse given by each equation. (x+2)². +Y= 1 9 49 1. SOLUTION: The ellipse is in standard form, where h =-2, k = 0, a = \49 or 7, b = /9 or 3, and c = /40 or about 6.3. The %3D orientation is vertical because the y-term contains a“. center: (h, k) = (-2, 0) foci: (h, k ± c) =(-2, 6.3) and (–2, –6.3) vertices: (h, k ± a)= (-2, 7) and (-2, –7) covertices: (h ± b, k) = (1, 0) and (–5, 0) Graph the center, vertices, foci, and axes. Then use a table of values to sketch the ellipse. (x+ 2)2 + 一1 8x

Graph the ellipse given by each equation. Find center, foci (focus), vertices, co-vertices. a) 4x² + y² – 64x – 12 y+ 276 = 0 b) x² + 25y² – 12x – 100y+111= 0 Example: Graph the ellipse given by each equation. (x+2)². +Y= 1 9 49 1. SOLUTION: The ellipse is in standard form, where h =-2, k = 0, a = \49 or 7, b = /9 or 3, and c = /40 or about 6.3. The %3D orientation is vertical because the y-term contains a“. center: (h, k) = (-2, 0) foci: (h, k ± c) =(-2, 6.3) and (–2, –6.3) vertices: (h, k ± a)= (-2, 7) and (-2, –7) covertices: (h ± b, k) = (1, 0) and (–5, 0) Graph the center, vertices, foci, and axes. Then use a table of values to sketch the ellipse. (x+ 2)2 + 一1 8x

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Estimation

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Question

please do as in the Example

Graph the ellipse given by each equation. Find center, foci (focus), vertices,
co-vertices.
a) 4x + y – 64x – 12 y+ 276 = 0
b) x² + 25y² – 12x – 100y+111= 0
Example:
Graph the ellipse given by each equation.
1. (x+2)* + ¥¨ = 1
12
49
SOLUTION:
The ellipse is in standard form, where h =-2, k = 0, a = V49 or 7, b = /9 or 3, and c =
|40 or about 6.3. The
orientation is vertical because the y-term contains a´.
center: (h, k) =(-2,0)
foci: (h, k ± c) = (-2, 6.3) and (–2, -6.3)
vertices: (h, k ± a)= (-2, 7) and (-2, –7)
covertices: (h + b, k)= (1,0) and (-5, 0)
Graph the center, vertices, foci, and axes. Then use a table of values to sketch the ellipse.
(x+2)2
= 1
49
-4A
8х

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