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How many noncollinear points does a plane contain?
3 or more
How many different planes are determined by three noncollinear points?
3 non-collinear points define one plane.
How many noncollinear points are needed to define a plane?
Three.
How many planes can possibly contain the three non collinear points?
There will always be a single plane through all three points.
If j and k are intersecting lines A and B are points on j and C and D are points on k how many planes contain points A B C and D?
exactly one
How many planes can pass through three noncollinear points?
One.exactly one
How many noncollinear points does a plane contain?
3 or more
How many planes are determined by three noncollinear?
1 line cause every plane contains atleast 3 or more noncollinear points
How many planes can be drawn through any three noncollinear points in a plane?
just one
Points A B and C are noncollinear How many planes can be determined by A B and C?
exactly one and only one.
How many different planes are determined by three noncollinear points?
3 non-collinear points define one plane.
How many planes can be drawn through any three noncollinear points?
Only one plane can pass through 3 non-collinear points.
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.
How many planes contain the same three collinear points?
Infinitely many planes may contain the same three collinear points if the planes all intersect at the same line.
How many planes can contain two given points?
If 2 points determine a line, then a line contains infinitely many planes.
How many points does a noncollinear plane has?
Any Euclidean plane has infinitely many points.
How many planes can be determined if the point noncollinear?
The answer depends on the number of point. One point - as the question states - cannot be non-collinear. Any two points are always collinear. But three or more points will define a plane. If four points are non-coplanar, they will define four planes (as in a tetrahedron).
