The number of line segments determined by three given non-collinear points is :

two

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three

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infinitely many

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four

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Solution

The correct option is B three
Three line segments can be determined by three given non-collinear points as shown in the figure we have three non collinear points $A, B$ and $C$ .
So option $B$ is correct.

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Similar questions

Q. How many line segments can be determined by three given non-collinear points?

Q. Name the line segments determined by the three collinear points P, Q and R

Q. The number of line segment determined by three collinear points is:

Q. Given three collinear points P, Q and R. List all the line segments determined by these points.

(i) Given two points P and Q, find how many lines segments do they determine.
(ii) Name the lines segments determined by the three collinear points P, Q and R.

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The number of line segments determined by three given non-collinear points is :

The correct option is B threeThree line segments can be determined by three given non-collinear points as shown in the figure we have three non collinear points A,B and C.So option B is correct.

The correct option is B three
Three line segments can be determined by three given non-collinear points as shown in the figure we have three non collinear points $A, B$ and $C$ .
So option $B$ is correct.