Conic Sections

Identify the type of conics formed by the equation

• circle

• parabola

• ellipse

• hyperbola

Identify the type of conics of the given equation.

• circle

• parabola

• ellipse

• hyperbola

Identify the type of conics of the given equation.

• circle

• parabola

• ellipse

• hyperbola

Identify the type of conics of the given equation and determine its orientation

• ellipse - vertical

• ellipse - horizontal

• hyperbola - vertical

• hyperbola - horizontal

Why are Conic Sections given this name?

• They are the cross-sections given when a cone is sliced.

• Because it's part of 'da rules'

• They are the cross-sections given when any 3D image is sliced.

Which of the following are true?

• A parabola has 2 foci.

• A circle's diameter is equal to it's radius squared

• A hyperbola uses a²+b²=c²

• An ellipse uses a²+b²=c²

• The distance from the center to a vertex along the transverse axis is 'a' in a hyperbola

Which of the following statements are NOT true

• The minor axis of a vertical ellipse is vertical

• The transverse axis of a horizontal hyperbola is horizontal.

• Another name for the transverse axis of a hyperbola is the minor axis.

• If the equation of a circle is: x² + y² = 8, the diameter of the circle is 16.

• The parabola 12y = 6x² -30 opens up

Identify the type of conics of the given equation.

• circle

• parabola

• ellipse

• hyperbola

Identify the type of conics of the given equation and determine its orientation.

• ellipse - vertical

• ellipse - horizontal

• hyperbola - vertical

• hyperbola - horizontal

Identify the type of conics of the given equation and determine its orientation.

• ellipse - vertical

• ellipse - horizontal

• hyperbola - vertical

• hyperbola - horizontal