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Introduction to Proof Assignment and Quiz Questions with Verified Answers

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Which statement is true about the diagram? - ANSWERS∠BEA ≅ ∠BEC Segment AB is congruent to segment AB. This statement shows the _____ property - ANSWERSreflexive Given that RT ≅ WX, which statement must be true? - ANSWERSRT + TW = WX + TW A two-column proof - ANSWERScontains a table with a logical series of statements and reasons that reach a conclusion. Given that D is the midpoint of AB and K is the midpoint of BC, which statement must be true? - ANSWERSAK + BK = AC What is the missing justification? - ANSWERStransitive property Given that ∠CEA is a right angle and EB bisects ∠CEA, which statement must be true? - ANSWERSm∠CEB = 45° Given that ∠ABC ≅ ∠DBE, which statement must be true? - ANSWERS∠ABD ≅ ∠CBE Which statement is true about the diagram? - ANSWERSK is the midpoint of AB. Given that BA bisects ∠DBC, which statement must be true? - ANSWERSm∠ABD = m∠ABC Name the three different types of proofs you saw in this lesson. Give a description of each. - ANSWERSOne type of proof is a two-column proof. It contains statements and reasons in columns. Another type is a paragraph proof, in which statements and reasons are written in words. A third type is a flowchart proof, which uses a diagram to show the steps of a proof. Which property is shown? If m∠ABC = m∠CBD, then m∠CBD = m∠ABC - ANSWERSsymmetric property EB bisects ∠AEC.

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Introduction to Proof Assignment and
Quiz Questions with Verified Answers

Which statement is true about the diagram? - ANSWERS∠BEA ≅ ∠BEC

Segment AB is congruent to segment AB.

This statement shows the _____ property - ANSWERSreflexive

Given that RT ≅ WX, which statement must be true? - ANSWERSRT + TW = WX + TW

A two-column proof - ANSWERScontains a table with a logical series of statements and
reasons that reach a conclusion.

Given that D is the midpoint of AB and K is the midpoint of BC, which statement must
be true? - ANSWERSAK + BK = AC

What is the missing justification? - ANSWERStransitive property

Given that ∠CEA is a right angle and EB bisects ∠CEA, which statement must be true?
- ANSWERSm∠CEB = 45°

Given that ∠ABC ≅ ∠DBE, which statement must be true? - ANSWERS∠ABD ≅ ∠CBE

Which statement is true about the diagram? - ANSWERSK is the midpoint of AB.

Given that BA bisects ∠DBC, which statement must be true? - ANSWERSm∠ABD =
m∠ABC

Name the three different types of proofs you saw in this lesson. Give a description of
each. - ANSWERSOne type of proof is a two-column proof. It contains statements and
reasons in columns. Another type is a paragraph proof, in which statements and
reasons are written in words. A third type is a flowchart proof, which uses a diagram to
show the steps of a proof.

Which property is shown?

If m∠ABC = m∠CBD, then m∠CBD = m∠ABC - ANSWERSsymmetric property

EB bisects ∠AEC.

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