Free Printable Geometry Benchmark 1 Review

1.

An exact place or location

a)

ray

b)

line

c)

point

d)

plane

2.

A straight path that goes in both directions

a)

ray

b)

line

c)

point

d)

plane

3.

Part of a line with one endpoint and goes in one direction

a)

ray

b)

line

c)

point

d)

plane

4.

Part of a line with two endpoints

a)

ray

b)

segment

c)

point

d)

plane

5.

A flat surface

a)

ray

b)

segment

c)

point

d)

plane

6.

An angle has ___ ____ with one endpoint.

a)

one dot

b)

2 rays

c)

3 lines

d)

2 ponts

7.

A right angle has ____ degrees.

a)

20

b)

180

c)

50

d)

90

8.

An obtuse angle is _____ _____ 90 degrees.

a)

lots shorter

b)

some taller

c)

smaller than

d)

bigger than

9.

A ________ ______ is 180 degrees.

a)

big turtle

b)

straight angle

c)

small car

d)

obtuse angle

10.

How we measure angles

a)

ounces

b)

liters

c)

pounds

d)

degrees

11.

Complementary angles add up to be _____ degrees.

a)

60

b)

180

c)

90

d)

200

12.

Supplementary angles add up to be _____ degrees.

a)

60

b)

180

c)

90

d)

200

13.

________ lines intersect at 90 degrees.

a)

rays

b)

segments

c)

parallel

d)

perpendicular

14.

Parallel lines ______ intersect.

a)

never

b)

sometimes

c)

always

15.

What's the distance between (-11,4) and (4,4)?

a)

-15

b)

15

c)

7

d)

-7

16.

What's the midpoint of the the line-segment starting at (2,4) and ending at (2, 8)

a)

(-2,-6)

b)

(2, 12)

c)

(4, 12)

d)

(2, 6)

17.

Find the missing length.

a)

12

b)

6

c)

20

d)

24

18.

Find the missing length.

a)

12

b)

48

c)

24

d)

18

19.

When you draw the medians of a triangle it creates the point of concurrency called the _____________.

a)

Centroid

b)

Incenter

c)

Perpendicular Bisectors

d)

Altitude

20.

If G is the centroid of triangle ABC and AG= 16. Find the length of GD.

a)

8

b)

16

c)

24

d)

Not Enough Information

21.

If G is the centroid of triangle ABC and GF= 4. Find the length of GC.

a)

4

b)

8

c)

12

d)

Not Enough Information

22.

Find the measure of the indicated angle.

a)

$135\degree$

b)

$55\degree$

c)

$45\degree$

d)

$60\degree$

23.

Find the measure of the indicated angle.

a)

$45\degree$

b)

$33\degree$

c)

$123\degree$

d)

$147\degree$

24.

Find the measure of the indicated angle.

a)

$56\degree$

b)

$118\degree$

c)

$28\degree$

d)

$62\degree$

25.

Solve for x.

a)

16

b)

11

c)

50

d)

6

26.

What is the value of the missing angle?

a)

90

b)

100

c)

20

d)

120

27.

Solve for x THEN find the degrees for angle A.

a)

44^o

b)

96^o

c)

-14^o

d)

63^o

28.

Solve for x.

a)

A

b)

B

c)

C

d)

D

29.

What is the measure of BC?

a)

12

b)

6

c)

9

d)

10

30.

Find x

a)

10

b)

32

c)

116

d)

16

31.

Solve for the value of X.

X= (a)

32.

a)

40

b)

55

c)

70

d)

140

33.

a)

∠1 & ∠2
are vertical angles

b)

∠2 & ∠4
are vertical angles

c)

∠5 & ∠8
are vertical angles

d)

∠1 & ∠5
are vertical angles

34.

a)

∠1 & ∠2
are corresponding angles

b)

∠2 & ∠4
are corresponding angles

c)

∠5 & ∠8
are corresponding angles

d)

∠1 & ∠5
are corresponding angles

35.

If the $m\angle6=55\degree,$ what is $m\angle12$ and which rule did you use?

a)

$55\degree$

b)

$125\degree$

c)

Alternate exterior angles are congruent.

d)

Alternate exterior angles are supplementary.

e)

You don't use alternate exterior angles, at all. I used a different rule.

36.

If the $m\angle11=105\degree,$ what is $m\angle12$ and which rule did you use?

a)

$105\degree$

b)

$105\degree$

c)

Alternate exterior angles are supplementary.

d)

Consecutive interior angles are supplementary.

e)

Linear pairs are supplementary.

37.

If the $m\angle9=122\degree,$ what is $m\angle10$ and which rule did you use?

a)

$122\degree$

b)

$68\degree$

c)

$58\degree$

d)

Consecutive interior angles are supplementary.

e)

Consecutive exterior angles are supplementary.

38.

Find x:

a)

3

b)

3.86

c)

71

d)

88.2

e)

Other

39.

Vertical angles ...

a)

add up to 180

b)

add up to 90

c)

are congruent (have the same measurement)

d)

share a ray (are next to each other)

40.

Complementary angles...

a)

add up to 180

b)

add up to 90

c)

are congruent (have the same measurement)

d)

share a ray (are next to each other)

41.

Supplementary angles...

a)

add up to 180

b)

add up to 90

c)

are congruent (have the same measurement)

d)

share a ray (are next to each other)

42.

Adjacent angles...

a)

add up to 180

b)

add up to 90

c)

are congruent (have the same measurement)

d)

share a ray (are next to each other)

43.

$\angle1$ and $\angle2$ are

a)

adjacent

b)

complementary

44.

$\angle1$ and $\angle2$ are

a)

vertical

b)

adjacent

45.

$\angle1$ and $\angle4$ are

a)

supplementary

b)

complementary

46.

What is the value of "x"?

a)

20

b)

30

c)

25

d)

15

47.

Which triangle congruence theorem can be used to prove the triangles are congruent?

a)

SAS

b)

SSS

c)

ASA

d)

HL

48.

Which triangle congruence theorem can be used to prove the triangles are congruent?

a)

SSS

b)

ASA

c)

AAS

d)

SAS

49.

Which triangle congruence theorem can be used to prove the triangles are congruent?

a)

AAS

b)

SSS

c)

SAS

d)

SSA

50.

Which triangle congruence theorem can be used to prove the triangles are congruent?

a)

SAS

b)

Not enough information

c)

SSS

d)

AAS

51.

Which triangle congruence theorem can be used to prove the triangles are congruent?

a)

SSS

b)

SAS

c)

ASA

d)

NONE

52.

Which triangle congruence theorem can be used to prove the triangles are congruent?

a)

SSS

b)

SAS

c)

ASA

d)

NONE

53.

a)

Congruent by HL

b)

Congruent by SAS

c)

Congruent by SSS

d)

Not Necessarily Congruent

54.

a)

Congruent by ASA

b)

Congruent by SAS

c)

Congruent by SSS

d)

Not Necessarily Congruent

55.

Name the postulate, if possible, that makes the triangles congruent.

a)

SAS

b)

ASA

c)

AAS

d)

Not Possible

56.

Name the postulate, if possible, that makes the triangles congruent.

a)

SSS

b)

SAS

c)

ASA

d)

AAS

57.

Identify the correct triangle congruence theorem.

a)

ASA

b)

AAS

58.

Identify the correct triangle congruence theorem.

a)

ASA

b)

AAS

59.

How are the triangles congruent?

a)

HL

b)

SSS

c)

SAS

d)

AAS

60.

Are the triangles congruent, if yes, why?

a)

SSS

b)

SAS

c)

ASA

d)

Not Congruent

61.

Which of the following is not a valid reason to prove congruent triangles?

a)

ASA

b)

SAS

c)

SSS

d)

AAA

62.

Classify the following Triangle

a)

Right Isosceles Triangle

b)

Acute Isosceles Triangle

c)

Right Scalene Triangle

d)

Acute Scalene Triangle

63.

What type of triangle has only acute angles and no congruent sides?

a)

Right Isosceles Triangle

b)

Obtuse Isosceles Triangle

c)

Right Scalene Triangle

d)

Acute Scalene Triangle

64.

Classify the triangle by angles and sides.

a)

Right Scalene

b)

Acute Isosceles

c)

Obtuse Isosceles

d)

Equiangular Equilateral

65.

Classify the triangle by angles and sides.

a)

Equiangular Equilateral

b)

All of the above

c)

Acute Equilateral

d)

Acute Isosceles

66.

Classify the triangle by angles and sides.

a)

Right Scalene

b)

Right Isosceles

c)

Acute Isosceles

d)

Right Obtuse

67.

Classify the triangle by angles and sides.

a)

Obtuse Scalene

b)

Obtuse Isosceles

c)

Acute Isosceles

d)

Equiangular Scalene

68.

Classify the triangle by angles and sides.

a)

Obtuse Scalene

b)

Obtuse Isosceles

c)

Right Scalene

d)

Acute Isosceles

69.

A triangle with 3 congruent sides is called a(n) ______

a)

Isosceles Triangle

b)

Equilateral Triangle

c)

Obtuse Triangle

d)

Irregular Triangle

70.

A scalene triangle has _____

a)

3 different angle names

b)

no congruent sides

c)

all sides congruent

d)

3 congruent angles

Geometry Benchmark 1 Review

Total questions: 70

Worksheet time: 3hrs 43mins

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