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Practice For Vocab Quiz Through 3-1

Total questions: 50

Worksheet time: 1hrs 8mins

Name
Class
Date
1.

Match each term to its definition

a)

Two or more line segments which have the same length

1.

Congruent Segments

b)

Three or more points which lie on the same line

2.

Collinear Points

c)

Two or more Geometric Figures which lie on the same plane

3.

Coplanar Figures

d)

A set of points which two or more Geometric Figures have in common

4.

Intersection

2.

Match each term to its definition

a)

Two angles whose measure add up to 90

1.

Complementary Angles

b)

Non-adjacent angles formed by intersecting lines

2.

Vertical Angles

c)

Two angles whose measures add up to 180 degrees

3.

Supplementary Angles

d)

A pair of adjacent angles that are supplementary

4.

Linear Pair

3.

Which of the following are sets of collinear points? Select all that apply

a)

Q, T, and N

b)

R, T, and Q

c)

P, T, and N

d)

M, T and R

4.

Name a point that is not contained in plane PTQ

a)

R

b)

M

c)

j

d)

Q

5.

Which of the following is not another name for Plane S?

a)

Plane RTP

b)

Plane PTQ

c)

Plane QTN

d)

Plane PTN

6.

Which term best describes Segment CD and Segment BX?

a)

Parallel

b)

Intersecting

c)

Skew

d)

Adjacent

7.

Select the line segments which are parallel to segment AD. Select all that apply

a)

BC

b)

ZY

c)

ZW

d)

AW

8.

In the picture, Plane ABX is parallel to plane (a)  

Choose from the below words
CDY
ADW
BCX
ABC
9.
Question Image

Match the following Pairs of Angles with the appropriate vocabulary term

a)

Angle 1 and Angle 11

1.

Alternate Exterior Angles

b)

Angle 2 and Angle 4

2.

Vertical Angles

c)

Angle 9 and Angle 13

3.

Corresponding Angles

d)

Angle 6 and Angle 16

4.

Alternate Interior Angles

e)

Angle 4 and Angle 5

5.

Consecutive Interior Angles

10.

Match the Term to its definition:


Complementary Angles

a)

Two angles whose measures add up to exactly 90 degrees.

b)

Two angles whose measures add up to exactly 180 degrees.

c)

A pair of angles which have the same orientation at different points of intersection

d)

Two angles which share a common vertex and a common side.

11.

Match the Term to its definition:


Supplementary Angles

a)

Two angles whose measures add up to 90o

b)

Two angles with a common vertex and a common side

c)

Two angles whose measures add up to 180o

d)

Non adjacent angles formed by intersecting lines.

12.

Match the term to its definition:


Vertical Angles

a)

Two angles which share a common vertex and a common side.

b)

Non-adjacent angles formed by intersecting lines

c)

A pair of Adjacent Angles whose non-common sides are opposite rays

d)

Two angles whose measures add up to exactly 180 degrees

13.

Match the term to its definition:


Adjacent Angles

a)

Two angles whose measures add up to exactly 180 degrees

b)

Two angles whose measures add up to exactly 90 degrees

c)

Two angles with a common vertex and a common side

d)

Non adjacent angles formed by intersecting lines.

14.

Match the term to its definition:


Linear Pair

a)

Adjacent Angles whose non-common sides are opposite rays.

b)

Non-adjacent angles formed by intersecting lines

c)

Two angles whose measures add up to exactly 90 degrees.

d)

Two angles whose measures add up to exactly 180 degrees.

15.

Match the term to its definition


Skew Lines

a)

A part of a line with one distinct endpoint that extends infinitely in one direction.

b)

Coplanar lines which do not intersect

c)

Non-coplanar lines which do not intersect

d)

Two noncollinear rays which share a common endpoint

16.

The shape shown is best described as:

a)

Convex Decagon

b)

Concave Decagon

c)

Convex Dodecagon

d)

Concave Dodecagon

17.

The shape shown is best described as:

a)

Convex Heptagon

b)

Concave Heptagon

c)

Convex Hexagon

d)

Concave Hexagon

18.

What type of angle pair is shown?

a)

adjacent angles

b)

complementary angles

c)

linear pair

d)

vertical angles

19.

What type of Angle Pair are angles 4 and 8?

a)

Corresponding Angles

b)

Consecutive Exterior Angles

c)

Alternate Interior Angles

d)

Linear Pair

20.

What is the angle pair relationship shown?

a)

Alternate Interior Angles

b)

Alternate Exterior Angles

c)

Corresponding Angles

d)

Consecutive Interior Angles

21.

Classify the relationship between angles 1 and 7?

a)

Alternate Interior Angles

b)

Alternate Exterior Angles

c)

Corresponding Angles

d)

Consecutive Exterior Angles

22.

What type of angle pair is ∠1 and ∠3?

a)

Alternate Interior Angles

b)

Linear Pair

c)

Corresponding Angles

d)

Vertical Angles

23.

Which angles are alternate exterior?

a)

∠2 and ∠6\angle2\ and\ \angle6

b)

∠2 and ∠8\angle2\ and\ \angle8

c)

∠2 and ∠7\angle2\ and\ \angle7

d)

∠2 and ∠4\angle2\ and\ \angle4

24.

Name the angle pair relationship shown.

a)

Alternate Interior Angles

b)

Alternate Exterior Angles

c)

Corresponding Angles

d)

Vertical Angles

25.

Which angles are alternate interior?

a)

∠2 and ∠6\angle2\ and\ \angle6

b)

∠10 and ∠16\angle10\ and\ \angle16

c)

∠12 and ∠3\angle12\ and\ \angle3

d)

∠7 and ∠13\angle7\ and\ \angle13

26.

Name the angle which is alternate interior to  ∠3\angle3 . 

a)

∠4\angle4  

b)

∠5\angle5  

c)

∠6\angle6  

d)

∠8\angle8  

27.

∠12 and ∠13 are......\angle12\ and\ \angle13\ are......  

a)

Corresponding Angles

b)

Alternate Interior Angles 

c)

Consecutive Exterior Angles

d)

Consecutive Interior Angles

28.

∠2 and ∠7 are .......\angle2\ and\ \angle7\ are\ .......  

a)

Corresponding Angles

b)

Alternate Interior Angles

c)

Consecutive Exterior Angles

d)

Consecutive Interior Angles

29.

∠3 and ∠4 are......\angle3\ and\ \angle4\ are......  

a)

Corresponding Angles

b)

Alternate Interior Angles

c)

Alternate Exterior Angles

d)

a Linear Pair

30.

Match the following Notation statements to their meanings

a)

1.

Line AB

b)

2.

Line Segment AB

c)

3.

Ray AB

d)

4.

Length of segment AB

31.

Match the following symbols to their meanings

a)

≅\cong

1.

Congruent

b)

∧\wedge

2.

And

c)

∨\vee

3.

Or

d)

∼\sim

4.

Similar

32.

What two formulas can you use to find the circumference?

a)

C = π·d

b)

C = π·r2

c)

C = 2·π·r

d)

C = d2

33.
Name a line skew to FG
a)
EH
b)
DC
c)
AD
d)
FB
34.
What are the opposite rays in this figure?
a)
Ray OB and Ray CO
b)
Ray AO and Ray OC
c)
Ray OB and Ray OA
d)
There are no opposite rays in this figure.
35.

Put the Related Terms in each space

Categorize the following

x-values

Input

independent Variable

y-values

Output

Dependent Variable

Domain
Range
36.

Which of the following Terms mean the same thing as Solutions?

a)

y-intercepts

b)

x-intercepts

c)

vertex

d)

roots

e)

zeros

37.
How many real solutions does this graph have?
a)
one
b)
two
c)
no solutions
d)
cannot be determined
38.

How many Real zeros does this parabola have?

a)

3

b)

2

c)

0

d)

1

39.

In a Quadratic Function Graph (a parabola), The axis of symmetry line passes through which point?

a)
y-intercept
b)
any random point
c)
vertex
d)
none of these
40.

What are the sides of ∠4\angle4 ? Select All that Apply

a)

QR→\overrightarrow{QR}

b)

QP→\overrightarrow{QP}

c)

NR→\overrightarrow{NR}

d)

RQ→\overrightarrow{RQ}

41.

Which of the following is NOT another name for ∠NPR\angle NPR ?

a)

∠RPN\angle RPN

b)

∠7\angle7

c)

∠MPR\angle MPR

d)

∠5\angle5

42.
Question Image

Match Each Angle to its Alternative Name

a)

∠AGE\angle AGE

1.

∠8\angle8

b)

∠5\angle5

2.

∠GEF\angle GEF

c)

∠ABE\angle ABE

3.

∠EBA\angle EBA

d)

∠3\angle3

4.

∠CBD\angle CBD

e)

∠AEB\angle AEB

5.

∠AEC\angle AEC

43.

Choose the Property that Justifies the following statement

If 80=m∠A80=m\angle A Then m∠A=80m\angle A=80

a)

Symmetric Property

b)

Reflexive Property

c)

Subtraction Property

d)

Distributive Property

44.

Choose the Property that Justifies the following statement

If RS=TURS=TU and TU=YPTU=YP Then RS=YPRS=YP

a)

Symmetric Property

b)

Transitive Property

c)

Division Property

d)

Addition Property

45.

Choose the Property that Justifies the following statement

If 7x=287x=28 Then x=4x=4

a)

Reflexive Property

b)

Distributive Property

c)

Division Property

d)

Addition Property

46.

Choose the Property that Justifies the following statement

If VR+TY=EN+TYVR+TY=EN+TY Then VR=ENVR=EN

a)

Reflexive Property

b)

Symmetric Property

c)

Division Property

d)

Subtraction Property

47.

Choose the Property that Justifies the following statement

If AB=CDAB=CD Then 12AB=12CD\frac{1}{2}AB=\frac{1}{2}CD

a)

Transitive Property

b)

Distributive Property

c)

Multiplication Property

d)

Subtraction Property

48.

Choose the Property that Justifies the following statement

AB=ABAB=AB

a)

Transitive Property

b)

Distributive Property

c)

Multiplication Property

d)

Reflexive Property

49.

What is the vertex of ∠6\angle6 ?

a)

N

b)

R

c)

M

d)

6

50.

How many real roots does the function graphed have?

a)
0
b)
3
c)
1
d)
2