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Intro to Geometry Proofs Vocab

Total questions: 20

Worksheet time: 20mins

Name
Class
Date
1.

What type of angles are these?

a)

Adjacent Angles

b)

Linear Pair

c)

Complementary Angles

d)

Supplementary Angles

e)

Vertical Angles

2.

What type of angles are these? (select 2)

a)

Adjacent Angles

b)

Linear Pair

c)

Complementary Angles

d)

Supplementary Angles

e)

Vertical Angles

3.

Vertical angles are always

a)

acute

b)

total 180 degrees

c)

congruent (equal measures)

d)

adjacent angles

4.

Two segments that have the same measure (or length) are called:

(a)  

5.

Fill in the blanks to complete the geometric proof:

a)

∠PQR = 38; B: Definition of Complementary Angles; C: Subtraction

Property of Equality

b)

∠PQR = 38; B: Definition of Supplementary Angles; C: Reflexive Property

c)

∠PQR = 38; B: Definition of Vertical Angles; C: Transitive Property

d)

∠PQR = 38; B: Definition of Complementary Angles; C: Substitution

6.

What reason justifies statement #2?

a)

Definition of Midpoint

b)

Transitive Property

c)

Addition Property

d)

Segment Addition Postulate

e)

Substitution Property

7.

How can you prove step #4?

a)

Vertical angle theorem

b)

Subtraction property of equality

c)

Transitive property of congruence

d)

Definition of supplementary angles

8.

What is the "reason" for step 5 of the proof?

a)

Angle Bisector Theorem

b)

Reflexive property

c)

CPCTC Theorem

d)

Proof

9.

Identify the  missing statement or reason

a)

Given

b)

Vertical Angles Theorem

c)

Definition of Angle Bisector

d)

Alternate Interior Angles Theorem

10.

How can you prove step #2?

a)

Vertical angle theorem

b)

Subtraction property of equality

c)

Transitive property of congruence

d)

Definition of supplementary angles

11.

How can you prove step #5?

a)

Vertical angle theorem

b)

Subtraction property of equality

c)

Transitive property of congruence

d)

Definition of supplementary angles

12.

If B is the midpoint of AC, then AB = BC.

a)

Definition of Congruent Segments

b)

Definition of Midpoint

c)

Vertical Angles Theorem

d)

Definition of Angle Bisector

13.

Which postulate or definition states that
m∠ADB + m∠BDC = m∠ADC?

a)

Segment Addition Postulate

b)

Angle Addition Postulate

c)

Definition of Angle Bisector

d)

Definition of Congruent Angles

14.

If ∠A is right, then m∠A = 90°.

a)

Definition of Supplementary Angles

b)

Angle Addition Postulate

c)

Definition of Right Angle

d)

Definition of Complementary Angles

15.

If ∠1 and ∠2 are supplementary,
then m∠1 + m∠2 = 180°.

a)

Definition of Supplementary Angles

b)

Angle Addition Postulate

c)

Vertical Angles Theorem

d)

Definition of Complementary Angles

16.

If ∠BAT and ∠MAN are vertical angles,

then ∠BAT ≅ ∠MAN.

a)

Definition of Vertical Angles

b)

Definition of Congruent Angles

c)

Angle Addition Postulate

d)

Definition of Angles

17.

If DB bisects ∠ABC, then ∠ABD ≅ ∠CBD.

a)

Definition of Congruent Angles

b)

Definition of Angle Bisector

c)

Angle Addition Postulate

d)

Definition of Right Angle

18.

Points that lie on the same line are called ___________________________________.

a)

collinear points

b)

noncollinear points

c)

defined Terms

d)

endpoints

19.

Line segments that have the same length are called ______________________________.

a)

congruent segments

b)

congruent angles

c)

midpoint

d)

segment bisector

20.

A rule that is accepted without a proof is called a ______________________.

a)

postulate

b)

defined term

c)

linear pair

d)

right angle