Step 1:

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The ellipse equation is \"\".

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Rewrite the equation as \"\"

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Compare it to standard form of horizontal ellipse with center at origin \"\".

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Where \"\" , \"image\"  is length of semi major axis and \"image\" is length of semi minor axis.

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vertices \"\", co-vertices \"\" and foci \"\"

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Where \"\"

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In this case Center \"\", \"\"

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Vertices  \"\"

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Co-vertices \"\"

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\"\"

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\"\"

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Foci \"\"

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\"\"

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Step 2:

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Graph:

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Draw the coordinate plane.

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Plot the center, vertices, co-vertices and foci of the ellipse.

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Then sketch the ellipse by using the semi major axis length is 5 units and semi minor axis length is 2 units.

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\"\"

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Solution:

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Vertices  \"\" and foci \"\".

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\"\".