Given the conditional

"If a figure is a rectangle, then it has four right angles."

What is the inverse?

A. If it has four right angles, then the figure is a rectangle.

B. If a figure is not a rectangle, then it has four right angles."

C. If a figure is a rectangle, then it has four right angles.

Question

Castillo

Mathematics

8 February, 09:52

Given the conditional

"If a figure is a rectangle, then it has four right angles."

What is the inverse?

A. If it has four right angles, then the figure is a rectangle.

B. If a figure is not a rectangle, then it has four right angles."

C. If a figure is a rectangle, then it has four right angles.

+5

Answers (2)

Know the Answer?

Alejandra Robinson · Answer 1

Answer: Option 'c' is correct.

Step-by-step explanation:

Since we have given that

"If a figure is a rectangle, then it has four right angles."

We need to find the inverse of above statement.

So, Inverse would be

If it has four right angles, then the figure is a rectangle.

As we know that in case of inverse, the conclusion becomes the hypothesis and hypothesis becomes the conclusion.

Hence, Option 'c' is correct.

Averi Deleon · Answer 2

The Answer Is B

Given the conditional"If a figure is a rectangle, then it has four right angles."What is the inverse?A. If it has four right angles, then the figure is a rectangle.B. If a figure is not a rectangle, then it has four right angles."C. If a figure is a rectangle, then it has four right angles.