Final answer:
The inverse statement states that if three points do not define a plane, then they are collinear.
Step-by-step explanation:
The statement 'If three points do not define a plane, then the three points are collinear' is an example of the inverse of the original statement. The original statement is 'If three points are collinear, then they define a plane.'
In mathematical terms, three points are considered collinear if they lie on the same straight line. On the other hand, three non-collinear points uniquely define a plane in three-dimensional space.
Therefore, the inverse statement 'If three points do not define a plane, then the three points are collinear' is true. However, it is important to note that not all inverse statements are true for any given original statement.
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