Geometry Chapter 2 Review

Front

What is a conditional statement in geometry?

Back

A conditional statement is an if-then statement that consists of a hypothesis and a conclusion. For example, 'If it rains, then the ground is wet.'

Front

What is the conclusion of the conditional statement: 'If you like sunshine, then you like the beach.'?

Back

You like the beach.

Front

What is the hypothesis of the conditional statement: 'If you like sunshine, then you like the beach.'?

Back

You like sunshine.

Front

What is the inverse of the conditional statement: 'If x+1 is even, then x is odd.'?

Back

If x+1 is not even, then x is not odd.

Front

What is the converse of the conditional statement: 'If x+1 is even, then x is odd.'?

Back

If x is odd, then x+1 is even.

Front

What is the definition of the Reflexive Property in geometry?

Back

The Reflexive Property states that a quantity is equal to itself, e.g., ST = ST.

Front

What is the contrapositive of a conditional statement?

Back

The contrapositive of a conditional statement 'If p, then q' is 'If not q, then not p.'

Front

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

Back

The hypothesis is the part after 'if' and the conclusion is the part after 'then.'

Front

What is the difference between a conditional statement and its converse?

Back

A conditional statement has the form 'If p, then q,' while its converse has the form 'If q, then p.'

Front

What is an example of a conditional statement?

Back

If it is a dog, then it is an animal.