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Given three collinear points, which of the following is true?

There is exactly one plane that contains all three points.
They form a triangle.
They are not coplanar.
They are contained in multiple planes.

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NotYoursEither

Answer:

I think it is A.

Step-by-step explanation:

Hope my answer has helped you!

Answer:

The true statement is:

  •      They are contained in multiple planes.      

Step-by-step explanation:

  • We are given three points such that they are collinear i.e. they lie in a straight line.

Hence, such points could never form a triangle.

Because a triangle is formed with the help of three non-collinear points.

  • Also, we know that the line containing the three collinear points in a plane will always lie in a plane and there may be multiple or infinite planes that may contain this line.

Hence, the points will be coplanar (i.e. they lie in the same plane)

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