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The greatest number of planes that can pass through three collinear points?
Wiki User
∙ 15y ago
You can have an infinite number of planes passing through three collinear points.
Wiki User
∙ 15y ago
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What is the greatest number of planes that can pass throughg 3 collinear points?
If the points are collinear, the number of possible planes is infinite. If the points are not collinear, the number of possible planes is ' 1 '.
How many planes can be passed through three points?
Only one if they are non-collinear. An infinite number if they are collinear.
What is the greatest number of planes that can pass through three collinear points?
The points are collinear, and there is an infinite number of planes that contain a given line. A plane containing the line can be rotated about the line by any number of degrees to form an unlimited number of other planes.If, on the other hand, the points are not collinear, then the plane has no wriggle room: it is stuck fast in one place - there can be only one plane containing all the points. Provided they are non-colinear, three points will define a plane.
How many planes can made to pass through three collinear points?
three
How many planes can be made to pass through three collinear points?
three
How many planes can you draw through three non-collinear points?
Exactly one.
How many planes can be drawn when three distinct points are collinear?
If the points are collinear, that means there's only one straight line. An infinite number of different planes can be drawn that contain one straight line.
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 different planes can pass through 3 non-collinear points?
In Euclidean geometry, only one.
How many planes can possibly contain the three non collinear points?
There will always be a single plane through all three points.
How many planes contains three collinear points?
infinite
What is the greatest number of planes determined by four noncolinear points?
4 planes.
