Free Printable 2024 Unit 1 Review

Worksheets

2024 Unit 1 Review

Total questions: 71

Worksheet time: 3hrs 18mins

Name

Class

Date

The radius of a circle is ...

a line that has endpoints on the circle and passes through the centre of the circle.

a line that has endpoints on the circle.

a region of the circle bounded by two radii and an arc lying between the radii.

a line joining the centre of the circle to any point on the circumference circle.

The diameter of a circle is ...

a line that has endpoints on the circle and passes through the centre of the circle.

a line that has endpoints on the circle.

a region of the circle bounded by two radii and an arc lying between the radii.

a line joining the centre of the circle to any point on the circumference circle.

Two lines that intersect and form a right angle

parallel lines

rays

segments

perpendicular lines

a line, segment, or ray that intersects a segment at it's midpoint and divides the segment into two equal parts

angle bisector

perpendicular bisector

segment bisector

midpoint

two angles that have the same measure

obtuse angles

angle bisector

congruent angles

right angles

lines that never intersect and are in the same plane

point

skew lines

parallel lines

plane

A common endpoint between two rays or line segments is called

plane

point

side

vertex

part of a line consisting of one endpoint and all the points of the line on one side of the endpoint

ray

line

coplanar

space

This is formed by two rays with the same endpoint.

ray

perpendicular lines

segment

angle

10.

A series of points that extend in opposite directions without end

ray

point

line

plane

11.

what is this image

obtuse angle

acute angle

space

point

12.

what is this image of

line

ray

acute angle

point

13.

Part of a line consisting of two endpoints and all points between them

line

space

segment

plane

14.

This image represents what

ray

straight angle

right angle

angle bisector

15.

Divides an angle into two equal measure angles

midpoint

perpendicular bisector

ray

angle bisector

16.

This is an image of

right angle

angle

plane

vertex

17.

This point divides a line segment into two equal parts

point

vertex

midpoint

segment

18.

Find the length indicated.

(a)

19.

Find the length indicated.

(a)

20.

Find the length indicated.

(a)

21.

Write an equation that correctly models the lengths shown.

2x + 20 + x + 21 = 9

2x + 20 + 9 = x + 21

9 + x + 21 = 2x + 20

2x + 20 - 9 = x + 21

22.

Write an equation that correctly models the lengths shown.

3x + 2 + 6 = 2x - 2

2x - 2 + 6 = 3x + 2

6 - 3x - 2 = 2x - 2

2x + 2 + 3x + 2 = 6

23.

Write an equation that could be used to relate the lengths of the segments shown.

8 + x + 3 = -17 + 2x

x + 3 + -17 + 2x = 8

8 + -17 + 2x = x + 3

24.

S is the midpoint of Segment RT. Find the Measure of Segment TS.

(a)

25.

L is the Midpoint of Segment JK. Find the Measure of Segment JL.

26.

Given that U is the Midpoint of Segment TV, what equation would you use to solve for "x"?

3x=24

3x+3x=24

3x=3x

27.

B is the Midpoint of Segment AC. What Equation would you use to solve for "x"?

x+8=2x

x+8+2x=180

x+8+2x=x

28.

B is the Midpoint of Segment AC. What equation would you use to solve for "x"?

x+16=5x

x+16+5x=180

x+16+5x=x

29.

x=67

x=43

x=55

x=12

30.

Angle ABC measures 34^o. What is the measure of angle CBD?

17^o

34^o

68^o

31.

The measure of angle DBC is 14^o. What is the measure of angle DBA?

7^o

14^o

28^o

32.

m∠GHK=80.5,

m∠KHJ=161

m∠GHK=161,

m∠KHJ=80.5

m∠GHK=80.5,

m∠KHJ=80.5

m∠GHK=161,

m∠KHJ=161

33.

AND find the measure of ∠ABD

x=3/17 ∠ABD = 27°

x=9 ∠ABD = 81°

x=3 ∠ABD = 27°

x= -3 ∠ABD = -27°

34.

$\overrightarrow{EJ}\$ bisects $\angle DEF$ , $m\angle DEJ=5x+7$ , $m\angle JEF=8x-8$ .
Find x.

35.

$\overrightarrow{BD}$ bisects $\angle ABC$ , $m\angle ABD=3x+5$ and $m\angle ABC=2x+30$ . Find $m\angle DBC$ .

$15\degree$

$35\degree$

$5\degree$

$20\degree$

36.

100°

80°

90°

180°

37.

100°

80°

90°

180°

38.

What are complementary angles?

Angles that add up to 180°

Angles that add up to 90°

Angles that are equal to each other

Angles that are opposite of each other when lines intersect.

39.

What are supplementary angles?

Angles that add up to 180°

Angles that add up to 90°

Angles that are equal to each other

Angles that are opposite of each other when lines intersect

40.

What are vertical angles?

Angles that are adjacent to each other

Angles that add up to 180°

Angles that are opposite of each other when lines intersect

Angles that add up to 90°

41.

If angle ∠ABD is 67°. What is ∠DBC?

180°

90°

67°

23°

42.

Which are pairs of vertical angles?

∠COB & ∠COA

∠AOD & ∠AOC

∠COB & ∠AOD

∠BOD & ∠AOD

43.

If ∠COB is 124°, then what is ∠BOD? How are they related?

56°, they are supplementary

90°, they are complementary

124°, they are vertical

44.

Find the value of x

-5

-3

45.

Vertical angles are always

acute

total 180 degrees

congruent (equal measures)

adjacent angles

46.

2x-6=7x+4

2x-6+7x+4=90

2x-6+7x+4=180

2x-6+7x+4=360

47.

2x-6=7x+4

2x-6+7x+4=90

2x-6+7x+4=180

2x-6+7x+4=360

48.

Find the value of x.

180

49.

Name the relationship: complementary, linear pair, vertical, or adjacent

50.

Find m∠ADE.

77°

93°

110°

80°

51.

Name the angle relationship.

Alternate Interior

Alternate Exterior

Corresponding

Vertical Angles

52.

Name the angle relationship.

Alternate Interior

Alternate Exterior

Corresponding

Vertical Angles

53.

Name the angle relationship.

Alternate Interior

Alternate Exterior

Corresponding

Vertical Angles

54.

Name the angle relationship.

Alternate Interior

Alternate Exterior

Corresponding

Vertical Angles

55.

Angle 1 = 27^oFind the measure of angle 4

27^o

153^o

63^o

90^o

56.

What is the relationship of the angles?

Corresponding angles

Same Side Interior

Alternate Interior

Alternate Exterior

57.

Which pair of angles are alternate exterior angles?

Angle 7 and Angle 4

Angle 2 and Angle 6

Angle 8 and Angle 1

Angle 2 and Angle 8

58.

Which of these angles is NOT congruent to angle 5?

Angle 6

Angle 8

Angle 1

Angle 4

59.

Name the angle relationship.

Alternate Interior

Alternate Exterior

Corresponding

Vertical Angles

60.

Name the angle relationship.

Alternate Interior

Alternate Exterior

Corresponding

Vertical Angles

61.

What is the measure of ∠ABC?

25°

75°

108°

150°

62.

Name the angle relationship.

Alternate Exteriors

Alternate Interiors

Corresponding

Same Side Interiors

63.

If angle B measures 120 degrees, find the measure of angle Q.

120 degrees

-30 degrees

60 degrees

64.

Identify the relationship:

vertical

supplementary (angles add up to 180^o)

complementary (angles add up to 90^o)

65.

Identify the angle relationship between a and b.

alternate interior

corresponding

alternate exterior

66.

Identify the angle relationship between a and b.

alternate interior

corresponding

alternate exterior

67.

Identify the angles below that represent a supplementary relationship. Select 2.

∠1

∠3

∠8

∠5

68.

Identify the angles below that represent a alternate exterior relationship. Select 2.

∠1

∠2

∠7

∠8

69.

To construct an equilateral triangle, all you need is a compass and a straightedge.

True

False

70.

What is this?

Compass

Circle creator

Pencil swingy-thing

Arc maker

71.

The picture represents a compass and straightedge construction of _________?

Copy an angle

Bisect an angle

Copy a line segment

Bisect a line segment

Reset

2024 Unit 1 Review

Total questions: 71

Worksheet time: 3hrs 18mins

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