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Q: Three collinear points determine a plane?
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What do three non-collinear points determine?

For instance a plane.


True or false Any three points can be the verticies of a triangle?

False. Three collinear points determine a line while three non-collinear points determine a plane ( A Triangle)


The statement Three non-collinear points determine a plane is an example of?

A definition, perhaps.


Three points determine a plane.?

Any three points that are non-collinear (not on the same line) will determine a plane.


Three non-collinear points determine a?

Plane. (That's why a 3-legged stool never wobbles.)


What is the minimum number of points for a plane?

3.Any three points will determine a plane, provided they are not collinear. If you pick any two points, you can draw a line to connect them.


How many non-collinear points are there in one plane?

There are an infinite number of any kind of points in any plane. But once you have three ( 3 ) non-collinear points, you know exactly which plane they're in, because there's no other plane that contains the same three non-collinear points.


Three what points determine a plane?

Any three points will determine a plane, provided they are not collinear. If you pick any two points, you can draw a line to connect them. An infinite number of planes can be drawn that include the line. But if you pick a third point that does not lie on the line. There will be exactly one plane that will contain the line and that point you added last. Only oneplane can contain the line, which was determined by the first two points, and the last point.


How many non-collinear points are needed to create a plane?

To create a plane, infinitely many. To uniquely determine a plane, just three.


How many non-collinear points define a plane?

Three


Can three noncollinear points be contained on one plane?

Yes. You require three non-collinear points to uniquely define a plane!


How many planes will contain 2 points?

Infinitely many planes contain any two given points- it takes three (non-collinear) points to determine a plane.