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Determine the standard equation of the ellipse using the given graph. х 15 The equation of...
Determine the standard equation of the ellipse using the given
graph
х 15 14.-5) -13-
Determine the equation of the given graph of the ellipse: у (-2,8) (-2,5+15) - (-4,5) (0,5) (-2,5): (-2,5-15) - (-2, 2) +
Determine whether the given equation represents an ellipse, a parabola, or a hyperbola. If the graph is in ellipse, find the center, foci, vertices, and length of the major and minor axes. If it is a parabola, find the vertex, focus, and directrix. If it is a hyperbola, find the center, foci, vertices, and asymptotes. Graph the equation. 4.2 + y2 – 16x + 6y + 16 = 0
0 CONIC SECTIONS Graphing an ellipse given its equation in general form Graph the ellipse. 9x² +25y2 +54x-50y-119 = 0 S- Check Graph the ellipse. 9x²+25y2 +54x–50y-119 = 0
Determine the standard equation of the ellipse using the stated information. Vertices of the major axis at (-8,0) and (-8. - 10), length of the minor axis is 8 units. The standard equation of the ellipse is (Simplify your answer. Use integers or fractions for any numbers in the equation)
Find the foci of the ellipse with the given equation. Then draw its graph. 5x² + 3y2 = 15 The foci of the ellipse are (Use a comma to separate answers. Type an ordered pair. Type an exact answer.)
Find the standard form of the equation of the ellipse satisfying the given conditions. Foci: (-2,0), (2,0); vertices: (-8,0), (8,0) Type the standard form of the equation. (Type an equation. Simplify your answer)
CONIC SECTIONS Graphing a hyperbola given its equation in standard form v + Х Graph the hyperbola. please box where to put points (y+4) (x-5) 1 25 16 14 0 3 UN P 12
Find the standard form of the equation of the ellipse satisfying the given conditions. We hor Foci: (-4,0), (4,0); vertices: (-8, 0), (8,0) ote Type the standard form of the equation. (Type an equation. Simplify your answer.)
Complete the square to determine whether the equation represents an ellipse, a parabola. If the graph is an ellipse, find the center, foci, vertices, and lengths of the major and minor axes. If it is a parabola, find the vertex, focus, and directrix. Then sketch the graph of the equation. 4x^2 +4x − 8y + 9 = 0