Conics Test

• Center: (2, -9), Radius: 1

• Center: (-2, 9), Radius: 1

• Center: (2, 9), Radius: 1

• Center: (2, -9), Radius: 2

Find the equation of the circle graphed below.

• center: (7, 0) vertices: (0, -2), (0, 2)

• center: (0, 0) vertices: (-2, 0), (2, 0)

• center: (0, 0) vertices: (0, -7), (0, 7)

• center: (0, 0) vertices: (-7, 0), (7, 0)

• [Graph A]

• [Graph B]

• [Graph C]

• center: (5, 9) foci: (5, 7), (5, 11)

• center: (-5, -9) foci: (-5, -11), (-5, -7)

• center: (-5, -9) foci: (-7, -9), (-3, -9)

• center: (5, 9) foci: (3, -9), (7, -9)

• center: (-4, 3) vertices: (-7, 3), (-1, 3)

• center: (-3, 4) vertices: (-5, 4), (-1, 4)

• center: (3, -4) vertices: (1, -4), (5, -4)

• center: (3, -4) vertices: (0, -4), (6, -4)

• center: (-3, 4) vertices: (-6, 4), (0, 4)

• [Graph of a horizontal ellipse]

• [Graph of a vertical ellipse]

• [Graph of a hyperbola]

• center: (1, -5), vertices: (1, -10), (1, 0)

• center: (-1, 0), vertices: (-1, 0), (-1, 10)

• center: (-1, 5), vertices: (-6, 5), (4, 5)

• center: (1, -5), vertices: (-4, -5), (6, -5)

• vertices: (0, ±4) asymptote: y = ±(4/3)x

• vertices: (0, ±4) asymptote: y = ±(3/4)x

• vertices: (±4, 0) asymptote: y = ±(4/3)x

• vertices: (±4, 0) asymptote: y = ±(3/4)x

Find the standard form of the equation of the hyperbola with the given characteristics. vertices: (0, ±6) foci: (0, ±7)