Free Printable MA.912.GR.1.1 Review Geometry Part 1,2,3

1.

What is a postulate?

a)

A type of angle

b)

A rule accepted as true without proof

c)

A statement proven to be true

d)

A logical argument

2.

What is a theorem?

a)

A rule accepted as true without proof

b)

A statement proven to be true

c)

A type of angle

d)

A line that intersects two others

3.

What is a proof?

a)

A type of angle

b)

A rule accepted as true without proof

c)

A line that intersects two others

d)

A logical argument showing a statement is true

4.

What is the converse of a conditional statement?

a)

A type of angle

b)

A rule accepted as true without proof

c)

Proving a statement is true

d)

Switching the 'if' and 'then' parts

5.

What are parallel lines?

a)

Lines that never intersect

b)

Angles that add up to 180°

c)

Lines that intersect at a right angle

d)

A line that intersects two others

6.

What are perpendicular lines?

a)

Angles that add up to 180°

b)

A line that intersects two others

c)

Lines that never intersect

d)

Lines that intersect at a 90° angle

7.

What is a transversal?

a)

A pair of adjacent angles

b)

A line that intersects two or more coplanar lines

c)

A line that never intersects

d)

A line that intersects at a right angle

8.

What is a linear pair?

a)

A pair of adjacent angles that are supplementary

b)

Angles that are congruent

c)

Angles that are opposite each other

d)

A line that intersects two others

9.

What are vertical angles?

a)

Angles that are adjacent

b)

Angles that are supplementary

c)

Angles opposite each other when two lines cross

d)

Angles that are formed by a transversal

10.

What is the relationship between alternate interior angles when parallel lines are cut by a transversal?

a)

They are adjacent

b)

They are supplementary

c)

They are proportional

d)

They are congruent

11.

What is the relationship between alternate exterior angles when parallel lines are cut by a transversal?

a)

They are congruent

b)

They are supplementary

c)

They are adjacent

d)

They are proportional

12.

What is the relationship between corresponding angles when parallel lines are cut by a transversal?

a)

They are congruent

b)

They are proportional

c)

They are supplementary

d)

They are adjacent

13.

What is the relationship between consecutive interior angles when parallel lines are cut by a transversal?

a)

They are supplementary

b)

They are proportional

c)

They are congruent

d)

They are adjacent

14.

What does it mean for two polygons to be congruent?

a)

All corresponding angles and sides are congruent

b)

All corresponding sides are proportional

c)

All corresponding angles are proportional

d)

They have the same shape but different sizes

15.

What is an included angle?

a)

The angle formed by two adjacent sides of a polygon

b)

The side between two angles of a polygon

c)

An angle that is supplementary

d)

An angle that is congruent

16.

What is an included side?

a)

The side located between two consecutive angles of a polygon

b)

The side that is congruent

c)

The side opposite an angle

d)

The side that is proportional

17.

What does CPCTC stand for?

a)

Congruent Polygons are Proportional

b)

Corresponding Parts of Congruent Triangles are Proportional

c)

Congruent Polygons are Congruent

d)

Corresponding Parts of Congruent Triangles are Congruent

18.

What does the SSS Congruence Theorem state?

a)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are congruent

b)

If two angles and the included side of one triangle are congruent to two angles and the included side of another, the triangles are congruent

c)

If two sides and the included angle of one triangle are congruent to two sides and the included angle of another, the triangles are congruent

d)

If three sides of one triangle are congruent to three sides of another, the triangles are congruent

19.

What does the SAS Congruence Theorem state?

a)

If three sides of one triangle are congruent to three sides of another, the triangles are congruent

b)

If two sides and the included angle of one triangle are congruent to two sides and the included angle of another, the triangles are congruent

c)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are congruent

d)

If two angles and the included side of one triangle are congruent to two angles and the included side of another, the triangles are congruent

20.

What does the ASA Congruence Theorem state?

a)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are congruent

b)

If three sides of one triangle are congruent to three sides of another, the triangles are congruent

c)

If two angles and the included side of one triangle are congruent to two angles and the included side of another, the triangles are congruent

d)

If two sides and the included angle of one triangle are congruent to two sides and the included angle of another, the triangles are congruent

21.

What does the AAS Congruence Theorem state?

a)

If three sides of one triangle are congruent to three sides of another, the triangles are congruent

b)

If two angles and the included side of one triangle are congruent to two angles and the included side of another, the triangles are congruent

c)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are congruent

d)

If two sides and the included angle of one triangle are congruent to two sides and the included angle of another, the triangles are congruent

22.

What does the HL Congruence Theorem apply to?

a)

Right triangles

b)

Equilateral triangles

c)

All triangles

d)

Isosceles triangles

23.

What does it mean for two polygons to be similar?

a)

All corresponding angles and sides are congruent

b)

All corresponding sides are proportional

c)

They have the same shape but different sizes

d)

They have the same size but different shapes

24.

What is a scale factor?

a)

The ratio of the lengths of two corresponding sides of similar polygons

b)

The sum of the sides of a polygon

c)

The ratio of the angles of two polygons

d)

The difference between two angles

25.

What does the AA Similarity Theorem state?

a)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are similar

b)

If two angles of one triangle are congruent to two angles of another triangle, the triangles are similar

c)

If three sides of one triangle are proportional to three sides of another, the triangles are similar

d)

If two sides of one triangle are proportional to two sides of another and their included angles are congruent, the triangles are similar

26.

What does the SAS Similarity Theorem state?

a)

If two angles of one triangle are congruent to two angles of another triangle, the triangles are similar

b)

If two sides of one triangle are proportional to two sides of another and their included angles are congruent, the triangles are similar

c)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are similar

d)

If three sides of one triangle are proportional to three sides of another, the triangles are similar

27.

What does the SSS Similarity Theorem state?

a)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are similar

b)

If two sides of one triangle are proportional to two sides of another and their included angles are congruent, the triangles are similar

c)

If two angles of one triangle are congruent to two angles of another triangle, the triangles are similar

d)

If the corresponding sides of two triangles are proportional, the triangles are similar

28.

What is a proportion?

a)

An equation stating that two ratios are equal

b)

A pair of adjacent angles

c)

A rule accepted as true without proof

d)

A line that intersects two others

29.

What is the first step when solving a problem involving congruence or similarity?

a)

Prove the angles are supplementary

b)

Identify the transversal

c)

Find the scale factor

d)

Determine if it is congruence or similarity

30.

Which of the following best describes corresponding angles?

a)

Angles that are in the same relative position at each intersection where a straight line crosses two others

b)

Angles that are opposite each other when two lines cross

c)

Angles that are adjacent

d)

Angles that are supplementary

31.

What does the ASA Congruence Theorem state?

a)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are congruent

b)

If two angles and the included side of one triangle are congruent to two angles and the included side of another triangle, the triangles are congruent

c)

If three sides of one triangle are congruent to three sides of another, the triangles are congruent

d)

If two sides and the included angle of one triangle are congruent to two sides and the included angle of another, the triangles are congruent

32.

What is the relationship between corresponding angles when parallel lines are cut by a transversal?

a)

They are supplementary

b)

They are proportional

c)

They are congruent

d)

They are adjacent

33.

Which theorem states that if two angles of one triangle are congruent to two angles of another triangle, the triangles are similar?

a)

AA Similarity Theorem

b)

HL Congruence Theorem

c)

SSS Congruence Theorem

d)

SAS Congruence Theorem

34.

What is the relationship between alternate interior angles when parallel lines are cut by a transversal?

a)

They are congruent

b)

They are supplementary

c)

They are adjacent

d)

They are proportional

35.

Which of the following is true about vertical angles?

a)

They are always proportional

b)

They are always adjacent

c)

They are always supplementary

d)

They are always congruent

36.

Which of the following statements is true about supplementary angles?

a)

They are always vertical angles

b)

They are always adjacent

c)

Their measures add up to 180°

d)

They are always congruent

37.

What does the SAS Similarity Theorem state?

a)

If two angles of one triangle are congruent to two angles of another triangle, the triangles are similar

b)

If two angles and a non-included side of one triangle are congruent to the corresponding parts of another, the triangles are similar

c)

If three sides of one triangle are congruent to three sides of another, the triangles are similar

d)

If two sides of one triangle are proportional to two sides of another and their included angles are congruent, the triangles are similar

38.

Which of the following best describes alternate exterior angles?

a)

Angles that are congruent and supplementary

b)

Angles that are on the same side of the transversal and inside the two lines

c)

Angles that are adjacent to each other

d)

Angles that are on opposite sides of the transversal and outside the two lines

39.

What angle pair is formed by ∠2 and ∠6

a)

Corresponding

b)

Alternate Interior

c)

Alternate Exterior

d)

Same Side Interior

40.

What angle pair is formed by ∠1 and ∠8

a)

Corresponding

b)

Alternate Interior

c)

Alternate Exterior

d)

Same Side Interior

41.

What angle pair is formed by ∠3 and ∠5

a)

Corresponding

b)

Alternate Interior

c)

Alternate Exterior

d)

Same Side Interior

42.

If m∠3 = 65°, what is m∠5?

(a)

43.

A glazier is setting supports in parallel segments to prevent glass breakage during storms. What is the value of y?

(a)

44.

Complete the proof by filling in the blanks.

Given: ∠1 ≅ ∠7

Prove: m∠6 + m∠2 = $180\degree$

a)

Linear Pairs Theorem

b)

Transitive Property of Congruence

c)

Substitution Property of Equality

45.

Find m<2

a)

$123\degree$

b)

$57\degree$

c)

$90\degree$

d)

$180\degree$

46.

For what value of x is f || g?

(a)

47.

Which property justifies the statement: If $\angle 2 \cong \angle 6$ and $\angle 6 \cong \angle 8$ , then $\angle 2 \cong \angle 8$ ?

a)

Transitive Property of Congruence

b)

Linear Pairs Theorem

c)

Reflexive Property

48.

What angle corresponds to $\angle1$ ?

a)

$\angle4$

b)

$\angle5$

c)

$\angle3$

d)

$\angle2$

49.

What is a line segment?

a)

A part of a line that has two endpoints

b)

A line that goes on forever in both directions

c)

A line that has only one endpoint

d)

A line that curves

50.

Which of the following is a quadrilateral?

a)

Triangle

b)

Circle

c)

Rectangle

d)

Pentagon

51.

Which shape has only one line of symmetry?

a)

Circle

b)

Square

c)

Rectangle

d)

Trapezoid

52.

What do you call lines that never meet and are always the same distance apart?

a)

Intersecting lines

b)

Perpendicular lines

c)

Parallel lines

d)

Curved lines

53.

Which of the following is a defining attribute of a rhombus?

a)

Four right angles

b)

Four equal sides

c)

Two pairs of parallel sides

d)

One pair of parallel sides

54.

Which of the following figures is line-symmetric?

a)

Scalene triangle

b)

Isosceles triangle

c)

Parallelogram

d)

Trapezoid

55.

What is a ray?

a)

A line with two endpoints

b)

A line that goes on forever in one direction

c)

A line that goes on forever in both directions

d)

A line that curves

56.

Which quadrilateral has only one pair of parallel sides?

a)

Square

b)

Rectangle

c)

Trapezoid

d)

Rhombus

57.

How many lines of symmetry does a square have?

a)

1

b)

2

c)

3

d)

4

58.

What do you call lines that cross each other?

a)

Parallel lines

b)

Perpendicular lines

c)

Intersecting lines

d)

Curved lines

59.

Which of the following is a defining attribute of a rectangle?

a)

Four equal sides

b)

Four right angles

c)

One pair of parallel sides

d)

No parallel sides

60.

Which shape is not line-symmetric?

a)

Circle

b)

Equilateral triangle

c)

Scalene triangle

d)

Square

61.

What is a point?

a)

A location with no size or dimension

b)

A line with two endpoints

c)

A line that goes on forever in one direction

d)

A line that curves

62.

Which quadrilateral has all sides equal and all angles equal?

a)

Rectangle

b)

Rhombus

c)

Square

d)

Trapezoid

63.

How many lines of symmetry does an equilateral triangle have?

a)

1

b)

2

c)

3

d)

4

64.

What do you call lines that meet at a right angle?

a)

Parallel lines

b)

Perpendicular lines

c)

Intersecting lines

d)

Curved lines

65.

Which of the following is a defining attribute of a parallelogram?

a)

Four right angles

b)

Two pairs of parallel sides

c)

One pair of parallel sides

d)

No parallel sides

66.

Which shape has two lines of symmetry?

a)

Rectangle

b)

Circle

c)

Trapezoid

d)

Rhombus

67.

What is the term for a flat surface that extends infinitely in all directions?

a)

Line

b)

Plane

c)

Ray

d)

Line segment

68.

Which quadrilateral has opposite sides that are equal and parallel, but not all sides are equal?

a)

Square

b)

Rectangle

c)

Rhombus

d)

Trapezoid

69.

11) Given the two parallel lines cut by a transversal,

What is the measure of $\angle4$ if $m\angle8=76\degree$ ?

(a)

70.

10)Given the two parallel lines cute by a transversal,

What is the measure of $\angle5$ ?

(a)

71.

9) Given the following two parallel lines that have been cut by a transversal.

Choose all the options that represent corresponding angles.

a)

\angle5

and

\angle3

b)

$\angle3$ and $\angle8$

c)

$\angle2$ and $\angle7$

d)

$\angle6$ and $\angle4$

72.

8) Given the following two parallel lines that have been cut by a transversal.

$\angle1$ and which angle make up Alternate Interior angles?

a)

\angle2

b)

$\angle6$

c)

$\angle5$

d)

$\angle3$

73.

7) Given the following two parallel lines that have been cut by a transversal.

True or False, $\angle6$ and $\angle4$ are vertical angles?

a)

True

b)

False

74.

2) Given the following two parallel lines cut by a transversal.

Which pair of angles represents corresponding angles?

a)

$\angle1$ and $\angle6$

b)

$\angle6$ and $\angle5$

c)

$\angle7$ and $\angle8$

d)

$\angle4$ and $\angle8$

75.

3) Given the following two parallel lines cut by a transversal.

Which pair of angles represents alternate interior angles?

a)

$\angle3$ and $\angle8$

b)

$\angle7$ and $\angle2$

c)

$\angle7$ and $\angle8$

d)

$\angle4$ and $\angle8$

76.

1) Given the two parallel lines cut by a transversal.

What is the vertical angle to angle 4?

a)

Angle 2

b)

Angle 6

c)

Angle 8

d)

Angle 7

77.

What type of angle is shown?

a)

acute

b)

obtuse

c)

right

d)

straight

78.

Find the measure of the missing angle.

a)

90^o

b)

10⁰

c)

130^o

d)

50^o

79.

What angle corresponds to $\angle3$ ?

a)

$\angle4$

b)

$\angle5$

c)

$\angle8$

d)

$\angle7$

80.

What angle corresponds to $\angle7$ ?

a)

$\angle4$

b)

$\angle5$

c)

$\angle8$

d)

$\angle7$

81.

What angle corresponds to $\angle6$ ?

a)

$\angle7$

b)

$\angle8$

c)

$\angle3$

d)

$\angle2$

82.

What angle is vertical to $\angle1$ ?

a)

$\angle7$

b)

$\angle4$

c)

$\angle6$

d)

$\angle2$

83.

What angle is vertical to $\angle5$ ?

a)

$\angle3$

b)

$\angle1$

c)

$\angle6$

d)

$\angle2$

84.

Angle 1 and Angle 5 are examples of which type of angle pair?

a)

Alternate exterior angles

b)

Alternate interior angles

c)

Vertical angles

d)

Corresponding angles

85.

If the $m\angle7\ =\ 115\degree,$ find the measure of $\angle2.$

a)

$115\degree$

b)

$65\degree$

c)

$180\degree$

d)

Cannot be determined

86.

If the $m\angle5\ =\ 63\degree,$ find the measure of $\angle3.$

a)

$63\degree$

b)

$117\degree$

c)

$180\degree$

d)

Cannot be determined

87.

∠1 and ∠3 can best be described as -

a)

complementary angles

b)

supplementary angles

c)

vertical angles

d)

adjacent angles

88.

If angle P measures 60 degrees, what is the measure of angle C?

a)

60 degrees

b)

30 degrees

c)

120 degrees

89.

Which of the following angles would NOT be congruent to the measure of $\angle7$ ?

a)

$\angle2$

b)

$\angle3$

c)

$\angle6$

d)

$\angle8$

90.

Which of the following is NOT an example of supplementary angles?

a)

$\angle7\ and\ \angle8$

b)

$\angle2\ and\ \angle3$

c)

$\angle1\ and\ \angle7$

d)

$\angle6\ and\ \angle4$

91.

If the $m\angle1\ =\ 57\degree,$ find the measure of $\angle6.$

a)

$123\degree$

b)

$57\degree$

c)

$180\degree$

d)

Cannot be determined

92.

The angle relationship shown is -

a)

complementary angles

b)

supplementary angles

c)

vertical angles

d)

angle bisector

93.

Find the value of x.

a)

18°

b)

28°

c)

38°

d)

118°

94.

Two lines going the exact same way and will never intersect

a)

Alternate exterior angles

b)

Parallel lines

c)

Alternate interior angles

d)

Vertical lines

95.

Identify the correct statement.

a)

∠J=105°

b)

∠J=75°

c)

∠J=15°

d)

∠J=90°

96.

Find the value of x if the $m\angle1\ =\ 11x\ -\ 9\degree$ and the $m\angle5\ =\ 7x\ +9\degree$ .

a)

-4.5

b)

4.5

c)

1

d)

0

97.

Find the measure of angle 1.

a)

28^o

b)

136^o

c)

44^o

d)

6^o

98.

Solve for x.

a)

41

b)

-41

c)

-9

d)

-21

99.

11) Given the two parallel lines cut by a transversal,

What is the measure of $\angle4$ if $m\angle8=76\degree$ ?

(a)

100.

10)Given the two parallel lines cute by a transversal,

What is the measure of $\angle5$ ?

(a)

101.

11) Given the two parallel lines cut by a transversal,

What is the measure of $\angle4$ if $m\angle8=76\degree$ ?

(a)

102.

3) Given the following two parallel lines cut by a transversal.

Which pair of angles represents alternate interior angles?

a)

$\angle3$ and $\angle8$

b)

$\angle7$ and $\angle2$

c)

$\angle7$ and $\angle8$

d)

$\angle4$ and $\angle8$

103.

∠2 & ∠6 are...

a)

Supplementary angles

b)

Vertical angles

c)

Corresponding angles

d)

Alternate interior angles

104.

Angle 1 = 27^oFind the measure of angle 4

a)

27^o

b)

153^o

c)

63^o

d)

90^o

105.

∠1 and ∠4

a)

Vertical Angles

b)

Linear Pair

c)

Corresponding Angles

d)

Transversal

106.

What is it called when points lie on the same line.

a)

Midpoint

b)

Coplanear

c)

Segment Bisector

d)

Collinear

107.

Given the following two parallel lines cut by a transversal.

Which pair of angles represents alternate exterior angles?

a)

$\angle3$ and $\angle8$

b)

$\angle7$ and $\angle2$

c)

$\angle7$ and $\angle8$

d)

$\angle4$ and $\angle8$

108.

4) Given the following two parallel lines cut by a transversal.

Which pair of angles represents alternate exterior angles?

a)

$\angle4$ and $\angle8$

b)

$\angle7$ and $\angle5$

c)

$\angle1$ and $\angle2$

d)

$\angle6$ and $\angle5$

109.

Choose the correct term described: A connected straight path that has no thickness and extends in opposite directions.

a)

Point

b)

Segment

c)

Line

d)

Plane

110.

Find the m∠1

a)

67

b)

113

c)

180

d)

23

111.

Which of the following angles would NOT be congruent to the measure of $\angle7$ ?

a)

$\angle2$

b)

$\angle3$

c)

$\angle6$

d)

$\angle8$

112.

$\angle1$ and $\angle2$ are ___.

a)

Alternate Interior Angles

b)

Alternate Exterior Angles

c)

Same-side Interior Angles

d)

Corresponding Angles

e)

None of these

113.

Which angle is a vertical angle to with $\angle7$ ?

a)

$\angle1$

b)

$\angle5$

c)

$\angle3$

d)

$\angle6$

e)

$\angle9$

114.

Supplementary angles always add up to

(a)

115.

Find the value of x.

a)

x = 10

b)

x = 20

c)

x = 720

d)

x = 5

116.

A pair of angles that add up to 90º

a)

Complementary

b)

Complimentary

c)

Supplementary

117.

Find D

a)

∠D=116°

b)

∠D=64°

c)

∠D=180°

d)

∠D=26°

118.

Same Side Interior angles...

a)

Add to be 180

b)

Are congruent

c)

Add to be 90

d)

Are equal

119.

Angle 3 and Angle 6 are examples of which type of angle pair?

a)

Alternate exterior angles

b)

Alternate interior angles

c)

Vertical angles

d)

Corresponding angles

120.

Angle 1 and Angle 5 are examples of which type of angle pair?

a)

Alternate exterior angles

b)

Alternate interior angles

c)

Vertical angles

d)

Corresponding angles

121.

If the $m\angle7\ =\ 115\degree,$ find the measure of $\angle2.$

a)

$115\degree$

b)

$65\degree$

c)

$180\degree$

d)

Cannot be determined

122.

The angle relationship shown is -

a)

complementary angles

b)

supplementary angles

c)

vertical angles

d)

angle bisector

123.

∠1 and ∠3 can best be described as -

a)

complementary angles

b)

supplementary angles

c)

vertical angles

d)

adjacent angles

124.

Find the value of x.

a)

18°

b)

28°

c)

38°

d)

118°

125.

What is the Angle Relationship

a)

Alternate Interior

b)

Alternate Exterior

c)

Corresponding

d)

Same Side-Interior

126.

Solve for y.

a)

y = 20

b)

y = 120

c)

y = 60

d)

y = 10

127.

Given the following two parallel lines cut by a transversal.

Which pair of angles represents corresponding angles?

a)

$\angle1$ and $\angle6$

b)

$\angle6$ and $\angle5$

c)

$\angle7$ and $\angle8$

d)

$\angle4$ and $\angle8$

128.

If m∠1 = 30°, then m∠3 =

a)

30°

b)

60°

c)

150°

d)

undetermined

129.

Angle C and P are...

a)

Alternate Interior Angles

b)

Consecutive Interior Angles

c)

Corresponding Angles

d)

Alternate Exterior Angles

130.

Angle S and A are...

a)

Alternate Interior Angles

b)

Consecutive Interior Angles

c)

Corresponding Angles

d)

Alternate Exterior Angles

131.

What is the value of x?

a)

60

b)

26

c)

14

d)

10

132.

Lines r and s are cut by a transversal. What value of x proves r ∥ s?

a)

43

b)

37

c)

143

d)

37

133.

Solve for x.

a)

41

b)

-41

c)

-9

d)

-21

134.

What is the relationship of the angles?

a)

Corresponding angles

b)

Same Side Interior

c)

Alternate Interior

d)

Alternate Exterior

135.

∠2 & ∠6 are...

a)

Supplementary angles

b)

Vertical angles

c)

Corresponding angles

d)

Alternate interior angles

136.

Identify the angle relationship between angles 4 & 6

a)

Corresponding

b)

Alternate Interior

c)

Alternate Exterior

d)

Same-Side Interior

137.

a)

Parallel

b)

Not Parallel

138.

What is the relationship of the angles

a)

Alternate Interior

b)

Alternate Exterior

c)

Corresponding

d)

Vertical

139.

What is the relationship of the Angles

a)

Alternate Interior

b)

Alternate Exterior

c)

Corresponding

d)

Same Side Interior

140.

Two angles whose sum equals 180° are called...

a)

supplementary angles.

b)

obtuse angles.

c)

complementary angles

d)

a straight line.

141.

x = _________

a)

146° - supplementary angles.

b)

34° - alternating exterior angles.

c)

146° - same-side interior angles.

d)

34° - supplementary angles.

142.

x = ________

a)

77° - alternating exterior angles.

b)

103° - alternating interior angles.

c)

77° - vertical angles.

d)

103° - vertical angles.

143.

Which of the following is NOT an example of supplementary angles?

a)

$\angle7\ and\ \angle8$

b)

$\angle2\ and\ \angle3$

c)

$\angle1\ and\ \angle7$

d)

$\angle6\ and\ \angle4$

144.

If the $\angle$ find the measure of

a)

$\angle7\ and\ \angle8$

b)

$\angle2\ and\ \angle3$

c)

$\angle1\ and\ \angle7$

d)

Cannot be determined

145.

Which angles are vertical angles?

a)

$\angle8\ \ and\ \angle7$

b)

$\angle8\ and\ \angle6$

c)

$\angle8\ and\ \angle5$

146.

Which angle is a vertical angle to with $\angle7$ ?

a)

$\angle1$

b)

$\angle5$

c)

$\angle3$

d)

$\angle6$

e)

$\angle9$

147.

Find the missing angle. Find x.

a)

20^o

b)

70^o

c)

160^o

d)

180^o

148.

This is what kind of angle?

a)

obtuse

b)

right

c)

straight

d)

acute

149.

Vertical angles are always

a)

acute

b)

total 180 degrees

c)

congruent (equal measures)

d)

adjacent angles

150.

What angle pair is pictured?

a)

Alternate Interior Angles

b)

Supplementary Angles

c)

Vertical Angles

d)

Corresponding Angles

151.

Angle 3 and Angle 6 are examples of which type of angle pair?

a)

Alternate exterior angles

b)

Alternate interior angles

c)

Vertical angles

d)

Corresponding angles

152.

Angle 6 and Angle 7 are examples of which type of angle pair?

a)

Alternate exterior angles

b)

Alternate interior angles

c)

Vertical angles

d)

Corresponding angles

153.

Which of the following angles would NOT be congruent to the measure of $\angle7$ ?

a)

$\angle2$

b)

$\angle3$

c)

$\angle6$

d)

$\angle8$

154.

Which of the following is NOT an example of supplementary angles?

a)

$\angle7\ and\ \angle8$

b)

$\angle2\ and\ \angle3$

c)

$\angle1\ and\ \angle7$

d)

$\angle6\ and\ \angle4$

155.

If the $m\angle7\ =\ 115\degree,$ find the measure of $\angle2.$

a)

$115\degree$

b)

$65\degree$

c)

$180\degree$

d)

Cannot be determined

156.

If the $m\angle5\ =\ 63\degree,$ find the measure of $\angle3.$

a)

$63\degree$

b)

$117\degree$

c)

$180\degree$

d)

Cannot be determined

157.

If the $m\angle1\ =\ 57\degree,$ find the measure of $\angle6.$

a)

$123\degree$

b)

$57\degree$

c)

$180\degree$

d)

Cannot be determined

158.

Name the angle relationship.

a)

Alternate Interior

b)

Alternate Exterior

c)

Corresponding

d)

Vertical Angles

159.

Name the alternate interior angle to angle 3.

a)

4

b)

5

c)

6

d)

8

160.

1) Given the two parallel lines cut by a transversal.

What is the vertical angle to angle 4?

a)

Angle 2

b)

Angle 6

c)

Angle 8

d)

Angle 7

161.

3) Given the following two parallel lines cut by a transversal.

Which pair of angles represents alternate interior angles?

a)

$\angle3$ and $\angle8$

b)

$\angle7$ and $\angle2$

c)

$\angle7$ and $\angle8$

d)

$\angle4$ and $\angle8$

162.

If m∠1 = 30°, then m∠3 =

a)

30°

b)

60°

c)

150°

d)

undetermined

163.

What is the value of x?

a)

15

b)

16

c)

18

d)

19

164.

What is the measure of the missing angle?

a)

39°

b)

129°

c)

119°

d)

129°

165.

Find the m∠1

a)

67

b)

113

c)

180

d)

23

MA.912.GR.1.1 Review Geometry Part 1,2,3

Total questions: 165

Worksheet time: 4hrs 12mins

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