Reduce each of the following equations to standard form then sketch the graph of each. If the equation is for a/an: CIRCLE: Identify the center and radius. PARABOLA: ldentify the direction of the opening, vertex, focus, ends of latus rectum. ELLIPSE: Identify the center and direction of major axis, vertices, foci, ends of latera recta, directrices. HYPERBOLA: Identify the center and direction of transverse axis, vertices, foci, ends of latera recta, directrices, and asymptotes. 4. x2 + 2y2 + 2x – 8y = – 5

Q: focus: (0, 2) directrix: y = -2 focus: (0, -3) directrix: y = 3 focus: (0, -6) directrix: y = 6

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Q: 9. Draw the ellipse with the equation: 2x² + y² + 4x – 9y = 7. 1 Add file

A: the standard equation of the ellipse having the center at the point h,k is, x-h2b2+y-b2a2=1 Consider…

Q: Write an equation for the parabola with focus (-1,2) and vertex (3,2).

A:

Q: Sketch the graph of the following ellipse. Plot the coordinates of the vertices and foci, and find…

A: Given equation of ellipse

Q: 5. (x-1)² y² 36 9 1 center: vertices: co-vertices: foci:

A: The given equation of the ellipse is x-1236+y29=1. We have to graph the ellipse.