D Question 14 Find the vertex, focus, and directrix of the parabola with the given equation. (y - 1)2 =-12(x - 3) O vertex: (3, 1) focus: (6, 1) directrix: x = 0 O vertex: (1, 3) focus: (-2, 3) directrix: x = 4 O vertex: (3, 1) focus: (0, 1) directrix: x = 6 vertex: (-3, -1) focus: (-6. -1) directrix: x = 0Question 15 Find the standard form of the equation of the parabola using the information given. Focus: (0, 3); Directrix: y = -3 O y? =12x O y2 = 3x O x2 = -12y O x2 = 12y PreviousFind the focus and directrix of the parabola with the given equation. x2 = -32y focus: (-16, 0) directrix: x = 8 O focus: (0, -8) directrix: y = -8 focus: (0, -8) directrix: y = 8 O focus: (0, 8) directrix: y = -8 . PreviousD Question 17 Find the location of the center, vertices, and foci for the hyperbola described by the equation. (v + 2)2 _ (x - 2)2 - 1 100 16 O Center: (2, -2); Vertices: (2, -12) and (2, 8): Foci: (2, -2 - 2~29) and (2, -2 + 2~29) Center: (2, -2); Vertices: (12, 11) and (3. 9): Foci: (12. -1 - 2-29) and (3, -1 + 2129) Center: (2,-2): Vertices: (2. -2 " 2/23) and (2, -2 + 2-/29); Foci: (2, -12) and (2, 8) 2Center: (-2, 2): Vertices. (-2. -8) and (-2, 12); Foci: (-2. 2 - 2-$29) and (-2, 2 + 2-129) PreviousD Question 18 Find the vertices and locate the foci for the hyperbola whose equation is given. 81 1 O vertices: (0, -8), (0, 8) foci: (- V145, 0). (145, 0) O vertices: (0, -8), (0, 8) foci: (0, - V145), (0, V145 ) O vertices: (-9, 0), (9, 0) foci: (- 15 0). (15, 0) vertices: (-8. 0). (8, 0) foci: (-9. 0). (9. 0)D Question 19 Convert the equation to the standard form for an ellipse by completing the square on x and y. 36x2+ 16y2- 216x + 64y - 188 - 0 O (x+3)2 1 (v - 2) = 1 16 36 O (x + 2)2 1 (V - 3) = 1 16 36 O ( x - 3)2 * (1 + 2)2 = 1 16 36 O (x - 3)2 (Y + 2)2 = 1 36 16D Question 20 Find the standard form of the equation of the ellipse satisfying the given conditions. Foci: (0, -3), (0, 3); vertices: (0, -8), (0, s) O 1 O + - 1 O + = 1 O - 1 155Started: Nov 10 at 8:08am Quiz Instructions D Question 21 5 p Find the standard form of the equation of the parabola using the information given. Focus: (-4, 3); Directrix: y = 1 O ( y + 4 )2 = 4(x - 2) O ( x + 4) 2 = 4 ( y - 2) O ( x - 2)2 = 4(y + 4) O (y - 2)2 = 4 (x + 4) . Previous