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This section covers the method for calculating the distance between two points in three-dimensional space using the 3D version of the Pythagorean theorem.
The midpoint of a line segment in 3D space is calculated by averaging the coordinates of the endpoints, providing important insights into spatial relationships.
This section covers the various ways to represent a line in three-dimensional space, focusing on the parametric and symmetric forms of the line equation.
A right circular cylinder is formed when a line segment moves parallel to itself along an axis, and its equation varies based on the orientation of its axis.
This section introduces the concept of a right circular cone, detailing its properties and the equation used to represent it in three-dimensional geometry.