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In analytical geometry, you equate the equations of the two planes and simplify.

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Q: How can you find the intersection of planes in geometry?
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Related questions

If two planes intersect what is their intersection called?

A line. When two planes intersect, their intersection is a line.


Can intersecting planes always intersect in exactly one point?

The intersection of two planes is never a point. It's usually a line. But if the planes have identical characteristics, then their intersection is a plane. And if the planes are parallel, then there's no intersection.


What is the intersection of two planes?

If there are two unique, non-parallel planes in space, they will intersect, and their intersection will be a line.


Can a line be formed by the intersection of two planes?

ONLY a line can be formed by the intersection of two planes...and always.


What is the intersection of two distinct planes?

The intersection of two distinct planes is a line. The set of common points in the line lies in both planes.


Why do you only need to find two common points to name the intersection of two distinct planes?

Answer: the name of a line confers to only 2 points and the intersection of two planes is a line. (updated)


Could the intersection of 3 planes be a line?

The intersection of 2 non-parallel planes is always a line.The intersection of 3 planes doesn't have to be a line, but it can be. If it is,then there are an infinite number of other planes that can also intersect thosethree along the same line.


Can planes be triangles in geometry?

Well...... Actually, planes would be considered triangles in geometry because triangles are triangles.


What is the intersection of two planes is a?

It is a line.


What occurs when two planes intersect?

The intersection of two planes is a line.


What is a intersection in geometry?

An intersection is where two lines cross each other: X is an example.


What is an example of an intersection in math?

The intersection of two or more mathematical objects is the set of all points that are common to all of them. In set theory, that would be the elements in common. In geometry, it would be the set of all points in common. For example, the intersection of two different planes is a line; the intersection of a plane and a cone are the conic sections: circle, ellipse, parabola and hyperbola.