Podcast
Questions and Answers
Which term refers to the line over which a parabola is symmetric?
Which term refers to the line over which a parabola is symmetric?
For an ellipse and hyperbola, what is the midpoint between the foci called?
For an ellipse and hyperbola, what is the midpoint between the foci called?
What is the term for the set of all points equidistant from a given fixed point?
What is the term for the set of all points equidistant from a given fixed point?
What is the term for each of the two distinct sections of the graph of a hyperbola?
What is the term for each of the two distinct sections of the graph of a hyperbola?
Signup and view all the answers
What is the term for a conic which is not a parabola, ellipse, circle, or hyperbola?
What is the term for a conic which is not a parabola, ellipse, circle, or hyperbola?
Signup and view all the answers
Study Notes
Conic Sections and Key Terms
-
The line over which a parabola is symmetric is called the axis of symmetry. This line helps define the mirror-like quality of the parabola.
-
The midpoint between the foci of an ellipse or hyperbola is referred to as the center. This point plays a crucial role in the geometrical properties of these conic sections.
-
A set of all points that are equidistant from a fixed point is known as a circle. The fixed point is termed the center of the circle.
-
Each of the two distinct sections of the graph of a hyperbola is called a branch. These branches open away from each other and reflect the hyperbola's unique structure.
-
A conic section which cannot be classified as a parabola, ellipse, circle, or hyperbola is referred to as a degenerate conic. Examples include points, lines, and intersecting pairs of lines.
Studying That Suits You
Use AI to generate personalized quizzes and flashcards to suit your learning preferences.
Description
Test your knowledge of conic sections with this quiz! Learn about important terms like axis, branch, center, and circle, and understand the intersection of planes and rigid bodies. Challenge yourself and become an expert in conic geometry!
