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It is sometimes true that three noncollinear points are contained in only one plane.​

How to determine the complete statement?

The statement is given as:

Three noncollinear points are contained in only one plane.​

As a general rule:

Noncollinear points are points that are not on the same line

The points may or may not be in the same plane.

As long as the points are not on the same line, then they are noncollinear

Hence, the complete statement is:

It is sometimes true that three noncollinear points are contained in only one plane.​

Read more about noncollinear points at

https://brainly.com/question/18616167

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