The problem asks to use the conditional statement:

"If a polygon has four right angles, then it is either a square or a rectangle."

We are tasked with finding the inverse of this conditional statement. The inverse of a conditional switches the positive and negative versions of the hypothesis and the conclusion without changing their order.

Original Conditional:

• Hypothesis: "A polygon has four right angles."
• Conclusion: "The polygon is either a square or a rectangle."

Inverse:

• To form the inverse, negate both the hypothesis and the conclusion.

So, the inverse would be:

"If a polygon does not have four right angles, then it is neither a square nor a rectangle."

Would you like a detailed explanation of the steps?

Here are 5 related questions for further practice:

1. What is the converse of the given conditional statement?
2. How do you find the contrapositive of a conditional?
3. Can a polygon with four right angles be something other than a square or a rectangle?
4. How would you represent the inverse of a conditional statement symbolically?
5. What is the difference between the inverse and the contrapositive of a conditional?

Tip: When negating a statement in logic, make sure to reverse both the hypothesis and the conclusion to correctly form the inverse.