A perpendicular intersection of two planes is represented by a line that is orthogonal to both planes. This line acts as the common line of intersection where the two planes meet at a right angle (90 degrees). This geometric configuration is often visualized in three-dimensional space, where the planes can be thought of as sheets extending infinitely in their respective dimensions.
A line is.
A straight line.
The intersection of two planes is one straight line.
A line.
The term that describes the intersection between two finite planes is a "line." When two planes intersect, they typically do so along a straight line, assuming the planes are not parallel. This line represents all the points that lie in both planes simultaneously.
A line is.
A straight line.
line
The intersection of two planes is one straight line.
A line.
A straight line, and nothing else.
Yes. A line can be the intersection of two planes, or any number of planes. A real-world example would be the central axis (axle) of a paddlewheel on a steamboat, which would be coplanar with all of the planes represented by the individual paddles. A single line is similarly the intersection of perpendicular planes.
The term that describes the intersection between two finite planes is a "line." When two planes intersect, they typically do so along a straight line, assuming the planes are not parallel. This line represents all the points that lie in both planes simultaneously.
It is the intersection of two planes or the line joining two vertices.
A line or a ray - depending on whether the planes are finite or infinite.
A segment that is perpendicular to the planes containing the two bases of a three-dimensional figure is known as the height or altitude of the figure. This segment connects the two bases directly, forming a right angle with both planes. In shapes like prisms and cylinders, this height is crucial for calculating volume and understanding the figure's spatial characteristics.
The intersection of planes ACG and DCG is the line segment CG, as both planes share the line formed by points C and G. This line represents all the points that lie in both planes simultaneously. Therefore, any point along segment CG is part of both planes.