Presumably, the "three dimensional triangular plane" is actually a two dimensional plane which is "tilted" with respect to the axes.
The point of intersection is simply the coordinates of the solution to the simultaneous equations for the line and the plane.
what two- dimensional figure results from slicing a right triangular prism with a plane perpendicular to its bases
The first step in describing the figure that results from the intersection of a plane with a three-dimensional figure is to identify the equation of the plane and the equation of the three-dimensional figure. Next, you need to determine the points where the plane intersects the three-dimensional figure by substituting the plane's equation into the figure's equation. This will produce a new equation representing the intersection, which can then be analyzed to identify the resulting geometric shape.
A plane intersects a line at a point, and i plane intersects another plane at a line.
A 3-dimensional shape. 5 plane faces: 3 rectangular, 2 triangular. Triangular faces parallel to one another. 6 vertices 9 edges
line AB intersects plane Q at W
a line that intersects two or more lines on a plane is a
An include plane is a concept in geometry, particularly in the study of 3D shapes and spatial relationships. It refers to a flat, two-dimensional surface that intersects or lies within a three-dimensional object. The include plane helps define the boundaries or cross-sections of the object and can be used to analyze its properties or to visualize its internal structure.
A triangular prism has 5 faces and 6 vertices. At each vertex it has three plane angles - making 18 two-dimensional angles.
I believe the answer is "perpendicular line". Forgive me if I'm wrong :)
I don't now!
The shape described is a plane, which is a two-dimensional surface that extends infinitely in both width and length. In geometry, a plane can be uniquely determined by any three non-collinear points on the plane. This is known as the "three-point" or "unique determination" property of a plane. The three points define the plane's orientation and position in three-dimensional space.
A line that does not lie within a plane and intersects the plane does so at one point.A line that lies within a plane intersects the plane at all points.