Question

warm up: whats the point? if a is a point on the plane and b is a point on the plane, then a is congruent to b. try to prove this claim by explaining why you can be certain the claim must be true, or try to disprove this claim by explaining why the claim cannot be true. if you can find a counterexample in which the \if\ part (hypothesis) is true, but the \then\ part (conclusion) is false, you have disproved the claim.

Explanation:

Step1: Recall the definition of congruent points

In geometry, two points are congruent if they have the same properties. All points in a plane have the same basic property of being a single - location entity.

Step2: Analyze the claim

The claim "If A is a point on the plane and B is a point on the plane, then A is congruent to B" is True. Since all points in a plane are identical in terms of their fundamental nature as points.

Answer:

The claim is True.