On your own paper, find the center and foci of the ellipse with endpoints (2, -5), (2, 5), (-2, 0), and (6, 0). Then, draw the ellipse on the coordinate plane below showing the center and foci. Label the coordinates of the center and foci (the ordered pairs).

Q: You told me that an ellipse centered at the origin has vertices at (-5, 0) and (5, 0), so I was able…

A: Given, vertices -5,0, (5,0) we know the equation of ellips is: x2a2+y2b2=1 if we draw the graph of…

Q: Given 4 points on a vertical ellipse (-1.366, 0), (0, 2.241), (1, -12), and (4, 2.43).  Select the…

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Q: How can we tell from the equation if the ellipse will have a major axis that is parallel to the…

A: our objective is to describe.

Q: 9) Major axis is horizontal Center: (5, -8) Major axis is 24 units long Minor axis is 16 units long

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Q: 27) Foci: (10, 13), (10,7) Endpoints of minor axis: (14, 10), (6, 10)

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Q: Write the equation of the ellipse that has a center at (- 4, - 5), a focus at (– 1, – 5), and a…

A: The general equation of an ellipse centered at a point (h,k) with major axis parallel to the x axis…

Q: graph using ellipse center, center axes intercepts (endpoints) and additional points calculated from…

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Q: an ellipse from t

A: In the graph we have graphed an ellipse  x252+y232=1

Q: 23) Foci: (-5, 13), (-5, 7) Endpoints of major axis: (-5, 15), (-5,5)

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