What is the Inverse of a Conditional Statement

What is the inverse of a conditional statement?

• A statement with the same conditions

• A statement that is always false

• The opposite of the original statement

• A statement that is always true

If the original statement is 'If it is sunny, then I will go to the park', what is the inverse?

• If it is not sunny, then I will go to the park

• If it is sunny, then I will not go to the park

• If it is raining, then I will stay home

• If it is not sunny, then I will not go to the park

What are the two parts of the inverse of a conditional statement?

• The hypothesis and the conclusion, both use "not"

• The hypothesis and the conclusion without any changes

• Only the conclusion uses "not"

• Only the hypothesis uses "not"

In the example 'If it is cold outside, then I will stay inside', what is the hypothesis of the inverse?

• If it is not cold outside

• If it is cold outside

• If I will not stay inside

• If I will stay inside

In the example, 'If it is cold outside, then I will stay inside', what is the conclusion of the inverse?

• Then it is not cold outside

• Then I will not stay inside

• Then it is cold outside

• Then I will stay inside

How is the inverse of a conditional statement represented in a Venn diagram?

• By the area inside the smaller circle only

• By the area outside both circles

• By the area inside both circles

• By the area where both circles overlap

Which of the following is a real-world example of an inverse conditional statement?

• If you do not follow the rules, then you cannot play the game

• If you wear a helmet, then you are protected on your bike

• If it rains, then the ground will be wet

• If I turn on the oven, then the cookies will bake