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Then it is really only one point.
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∙ 13y ago
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What is the mathematical term for a surface location where two points meet?
The place where two points meet is known as an intersection in math.
Two points on the same line?
Any two points have to be on some line.
Why does wrapping function not one is to one?
No, because for the unit "circle", any two points separated by a distance of 2*pi will map to the same location.
What does it mean for two points to be coplanar?
If two points are coplanar, they lie on the same plane.
Which two points have the same elevation?
two point that have same ele vation
If two points have the same location then .?
they must have the same point
If two points have the same points then?
if two points have the same points then they make a vertex.
Two points that share the same location of a 2D sketch are said to be A. coincident B. collinear C. concentric D. coplanar?
A. Coincident
What is the mathematical term for a surface location where two points meet?
The place where two points meet is known as an intersection in math.
What do you call intersecting points?
Actually points do not intersect. They can be super-imposed if they are in the same location. Lines intersect.
What are two or more points called if they lie on the same line?
Points on the same line are collinear (co-linear) points.
Two points on the same line?
Any two points have to be on some line.
Why does wrapping function not one is to one?
No, because for the unit "circle", any two points separated by a distance of 2*pi will map to the same location.
What do you call two points that lie on the same line?
Any two points lie on the same line, since a line can be drawn through any two points.Three points that lie on the same line are described as being "collinear" points.
What does it mean for two points to be coplanar?
If two points are coplanar, they lie on the same plane.
Which two points have the same elevation?
two point that have same ele vation
When does two points that are collinear meet?
Never. They are points on the same line. *------*
