150 likes | 159 Views
Learn to identify different types of conics, write their equations, and graph them. Practice on hyperbolas, ellipses, circles, and parabolas. Includes standard form equations and graphing instructions.
E N D
Learning Objective • To identify types of conics • To write equations of conics
Continuation from yesterday Pg. 21-24 In packet
Today: Pg. 21-24 In packet Identify the conic section, get into standard form, & graph Hyperbola 6. Center (-2, 0) Opens: y
Identify the conic section, get into standard form, & graph Ellipse 7. 9 Center (-1, 3) Major Axis: x
Identify the conic section, get into standard form, & graph Circle 8. 4 Radius: 5 Center (-1, -2)
Identify the conic section, get into standard form, & graph Parabola 9. -8 Opens “y” up Vertex (-2, -7)
Identify the conic section, get into standard form, & graph Hyperbola 10. Factor 9 Center (-1, 3) Opens: y
Pg. 25-27 In packet 4/22/16 Lesson 10 – 6 Translating Conics Day 2 Algebra II
Write the standard form equation of the conic section with the given info 1. Ellipse with vertices (2, 3) & (22, 3) and one focus at (6, 3) Pg. 26-27 packet Center is between (midpoint) of the vertices = = = = c = 6 a =10 b = 8 Major Axis: x
Write the standard form equation of the conic section with the given info 2. Hyperbola with vertices (-3, 6) & (-3, 8) and foci at (-3, 11) & (-3, 3) TYPO!! Center is between (midpoint) of the vertices = = = a =1 c = 4 b = Opens: y
Write the standard form equation of the conic section with the given info 3. Parabola with Vertex at (2, -3) & focus (2, 5) c = 8 Opens: y Up (c = +)
Write the standard form equation of the conic section with the given info 4. Parabola with Vertex at (2, -3) & focus (0, -3) c = -2 Opens: x Left (c = -)
Write the standard form equation of the conic section with the given info 5. Ellipse with vertices (1, 6) & 1, 16) and one focus at (1, 14) Center is between (midpoint) of the vertices a =5 = = = c = 3 b = 4 Major Axis: y
Write the standard form equation of the conic section with the given info 6. Hyperbola with vertices (-4, -2) & (8, -2) and one focus at (-8, -2) Center is between (midpoint) of the vertices = = = a =6 c = 10 b = 8 Opens: x