Question

Jenni wrote a conditional statement and its converse. Conditional: If two angles are alternate interior angles, then they are congruent. Converse: If two angles are congruent, then they are alternate interior angles. Did Jenni write the converse statement properly? Give a counterexample to dispute the validity of the converse statement. No; vertical angles Yes; corresponding angles No; alternate exterior angles Yes; alternate interior angles

Answer 1

1. Yes; alternate interior angles.
2. A counterexample to dispute the validity of the converse statement is that if two angles are congruent, then they are supplementary angles.

What is a conditional statement?

A conditional statement can be defined as a type of statement that can be written to have both a hypothesis and conclusion. This ultimately implies that, it typically has the form "if P then Q."

Where:

P and Q represent sentences.

What is a converse statement?

A converse statement can be defined as a type of statement that is obtained by switching (reversing) the hypothesis and conclusion of a conditional statement. This ultimately implies that, the converse of a statement is obtained by switching (reversing) the hypothesis and  conclusion of a conditional statement.

In this context, we can reasonably infer and logically deduce that Jenni wrote the converse statement properly i.e yes; alternate interior angles.

A counterexample to dispute the validity of the converse statement is that if two angles are congruent, then they are supplementary angles.

Read more on conditional statement here: brainly.com/question/16951916

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