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explain the differences between a point and a line and a plant

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16y ago

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Related Questions

What are difference between Line Point Plane and Solid?

Their dimensionality.


What is the difference between midpoint and the midpoint theorem?

mdpt: point line or plane that bisects a line so that AB=BC. mdpt theorem: point or plane that bisects a line so that AB is congruent to BC.


What is formed by the intersection of a line and a plane if the line does not lie in the plane?

When a line intersects a plane and does not lie in the plane, the intersection forms a single point. This point is where the line crosses the plane. If the line is parallel to the plane, however, there will be no intersection point.


Describe the ideas of point line and plane?

A point is a coordinate on an axis. A line is the connection between two points. A plane is the object of perspective that points and lines lie on.


What is the difference between a plane and an angle?

A plane is a straight line. An angls is formed by 2 intersecting lines.


What is difference between midpoint theorem and definition of midpoint?

Definition of midpoint: a point, line, or plane that bisects a line so that AB=BC Midpoint theorem: a point, or plane that bisects a line so that line AB is congruent to line BC. A-----------------------------------------------B----------------------------------------------------C The definition of midpoint refers to equality, while midpoint theorem refers to congruency.


Point is to line as line is to?

Plane. A point has no dimension, a line has one dimension, and a plane has two dimensions.


What are the 3 undefined terms in geometry?

point, line and plane


What is the intersection of a plane and a line not on the plane?

point * * * * * or, nothing (if the line is parallel to the plane).


What type of segment from a point to a line or plane is the shortest segment from the point to the line or plane?

A ray


If point is to line line is to what?

plane


What is the point of intersection of a circle of a sphere with tangent line or plane?

The point of intersection of a tangent line or plane with a circle on a sphere is the single point where the line or plane touches the circle. This point is unique because, by definition, a tangent line or plane only intersects a circle at one point without passing through it. If the tangent is from an external point, it signifies that the line or plane is just "touching" the circle at that specific location. In three-dimensional space, this concept illustrates the relationship between the geometry of the sphere and the properties of tangents.