Converse Statements

Front

What is a converse statement?

Back

A converse statement is formed by reversing the hypothesis and conclusion of a conditional statement. For example, the converse of 'If P, then Q' is 'If Q, then P.'

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What is the converse of 'If it is raining, then the ground is wet'?

Back

The converse is 'If the ground is wet, then it is raining.'

Front

How do you identify the hypothesis and conclusion in a conditional statement?

Back

In a conditional statement 'If P, then Q', P is the hypothesis (the condition) and Q is the conclusion (the result).

Front

What is the converse of 'If a shape is a square, then it has four sides'?

Back

The converse is 'If a shape has four sides, then it is a square.'

Front

Is the converse of a true statement always true?

Back

No, the converse of a true statement is not necessarily true. For example, 'If it is a dog, then it is an animal' is true, but its converse 'If it is an animal, then it is a dog' is false.

Front

What is the converse of 'If you study hard, then you will pass the exam'?

Back

The converse is 'If you pass the exam, then you studied hard.'

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What is the converse of 'If a number is even, then it is divisible by 2'?

Back

The converse is 'If a number is divisible by 2, then it is even.'

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What is the converse of 'If a person is a teacher, then they have a degree'?

Back

The converse is 'If a person has a degree, then they are a teacher.'

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What is the converse of 'If it is a cat, then it is a mammal'?

Back

The converse is 'If it is a mammal, then it is a cat.'

Front

What is the converse of 'If you are in Paris, then you are in France'?

Back

The converse is 'If you are in France, then you are in Paris.'