Question

NO LINKS!! Please help me with this Geometry part 15​

Answer 1

Answer: See attached image below

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Explanation:

We have this set of templates

• Original: If P, then Q
• Converse: If Q, then P
• Inverse: If not P, then not Q
• Contrapositive: If not Q, then not P

P and Q are placeholders for logical statements. Think of it like a variable.

In this case, P stands for "I'm a bunny" and Q stands for "I have 2 ears".

The original conditional is true assuming the bunny doesn't have any birth defects.

The converse is not true because if something has 2 ears, then it could be any other animal such as a giraffe or bear. The inverse isn't true either for very similar reasoning compared to the converse.

The contrapositive is true because if an animal doesn't have 2 ears, then the animal is not a bunny. One example of an animal that doesn't have ears is a turtle. They have internal ears, but nothing external that is visible to any observer.

Answer 2

The converse statement  is; If I have two ears, then I am a bunny

The inverse statement  is; "If I am not a bunny, then I don't have two ears."

The contrapositive statement is; If I don't have two ears, then I am not a bunny.

How to Interpret Conditional Statements?

A conditional statement is a statement that can be written in the form “If P then Q,” where P and Q are sentences

We are given the conditional statement;

If I am a bunny, then I have two ears

To form the converse of the conditional statement, we will interchange the hypothesis and the conclusion. The converse statement of "If it rains, then they cancel school" is expressed as "If they cancel school, then it rains."

Thus, the converse of our statement "If I am a bunny, then I have two ears." is;

If I have two ears, then I am a bunny

To form the inverse statement of the conditional statement, we will take the negation of both the hypothesis and the conclusion. The inverse of “If it rains, then they cancel school” is expressed as “If it does not rain, then they do not cancel school.”

Thus, the inverse of our statement "If I am a bunny, then I have two ears." is;

"If I am not a bunny, then I don't have two ears."

The contrapositive of our conditional statement is;

If I don't have two ears, then I am not a bunny.

Read more about Conditional Statements at; brainly.com/question/11073037

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