Exploring Geometry Proofs with the Segment Addition Postulate

What does the given information W Y = X Z imply?

• W X is greater than Y Z

• The lengths of W Y and X Z are equal

• W X is equal to Y Z

• W Y is less than X Z

What is the purpose of marking up the diagram when doing proofs?

• To make the proof longer

• To confuse the reader

• To make the diagram look colorful

• To avoid remembering all details while doing the proof

What does the segment addition postulate state?

• Two segments added together equal the whole segment

• Two segments subtracted equal the whole segment

• Two segments multiplied equal the whole segment

• Two segments divided equal the whole segment

Why is it important to state that segment XY is equal to itself?

• Because it is not obvious

• To use it in the subtraction property of equality

• To make the proof longer

• To confuse the reader

What is the purpose of using the reflexive property in a proof?

• To show that two different segments are equal

• To subtract segments from each other

• To add segments together

• To show that a segment is equal to itself

What property allows us to replace one quantity with another in a proof?

• Division property

• Substitution property

• Multiplication property

• Addition property

What is the subtraction property of equality?

• Adding the same value to both sides of an equation

• Dividing the same value from both sides of an equation

• Multiplying the same value to both sides of an equation

• Subtracting the same value from both sides of an equation

Why is it beneficial to break down proofs into smaller steps?

• To confuse the reader

• To make it easier to understand and follow

• To make the proof more complex

• To make the proof longer

What is the final step in a proof?

• Writing the Givens

• Filling in intermediate steps

• Marking the diagram

• Proving the statement

What should you do if you want to get more familiar with geometry proofs?

• Memorize the proofs without understanding

• Ignore the proofs

• Skip the proofs

• Watch more tutorial videos