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WorksheetsGeometry Quarter #2 Final 2019
Total questions: 50
Worksheet time: 1hrs 15mins
34
38
52
66
8
9
10
11
A crosswalk crosses two sidewalks along the street below. If the sidewalks are parallel, what is the value of x?
66
114
126
156
3
4
5
6
Which of the following is a justification for statement 2?
Vertical
Alternate Interior Angles
Corresponding Angles
Consecutive Interior Angles
Which of the following is a justification for statement 4?
Vertical Angles
Alternate Interior Angles
Corresponding Angles
Consecutive Interior Angles
Side-Side-Side
Side-Angle-Side
Angle-Side-Angle
Angle-Angle-Side
14
18
20
22
Based on the given information, which diagram contains a pair of similar triangles?
Given the side measures, which of the following could form a right triangle?
Identify all the correct statement.
∠C=116°
∠C=64°
∠C=180°
∠D=64°
∠D=116°
Angle S and A are...
Alternate Interior Angles
Consecutive Interior Angles
Corresponding Angles
Alternate Exterior Angles
Consecutive Exterior Angles
What is the distance of segment GH:
Which of the follow is not a true statement?
Line j intersects plane M only at point E
Plane AED intersects line k at point E
Line j is on plane M
Line k is not co-planer with plane M
Points B, E, and C are colinear
What is the value of the larger acute angle in the picture?
55
90
15
10
75
Triangle ABC has been rotated 180 degrees to form triangle EDC. If ∠E is 45o and ∠B is 55o what is the measure of ∠ACB?
45o
55o
80o
100o
Not enough information
Triangle ABC has been reflected to form DFE. If ∠C is 40o find the measure of ∠F.
40o
50o
90o
45o
140o
Triangle MNP is the image of triangle JKL after a 120° counterclockwise rotation about point Q. If the measure of angle L is 47° and the measure of angle N is 57°, determine the measure of angle M.
120o
47o
57o
76o
Not enough information
What postulate proves these triangles congruent?
HL
SSS
SAS
ASA
SSA
Complete the congruence statement.
OEG
OGE
EGO
GOE
GEO
How are these triangles congruent?
AAA
SAS
ASA
HL
Not enough information
Find x.
x = 118
x = 31
x = 23
x = 62
Not enough information
The triangles are congruent. Which of the following statements must be true?
∠A ≅ ∠D
∠B ≅ ∠E
AB ≅ DE
BC ≅ FD
∠C ≅ ∠F
∆EHG≅∆KFC
Which is a true statement?
EH≅FK
HG≅KF
EG≅KC
∠E≅∠C
∠G≅∠F
What is the length of EF?
8
9
16
17
18
Choose all the sets of triangles are congruent
How are these two triangles congruent?
SAS
ASA
AAS
SSA
HL
in triangle ABC, Johnny know that AB=BC. The triangle is not equalateral. Johnny states that triangle ABC is isosceles. Therefore, she consludes that angle A and angle B must be congruent to one another.
Is Johnny's conclusion correct? Why or why not?
Johnny's conclusion is correct. In an isosceles triangle, the base angles are always the first two letters in the name of the triangle.
Johnny's conclusion is correct. In an isoceles triangle, all 3 angles are congruent to one another. Therefore angle A and angle B must be congruent to one another.
Johnny's conclusion was incorrect. She cannot state that triangle ABC is isosceles just because AB=BC
Johnny's conclusion was incorrect. If AB=BC, then the base angles of the isosceles triangle would be angle A and angle C, not angle A and angle B
None of these will allow Javier to prove congruence.
What is the measure of angle b?
36o
56o
63o
81o
117o
A straightedge and compass were used to creat the construction above. Arc EF was drawn from Point B, and arcs with equal radii were drawn from E and F. Choose all of the following that must be true.
Based on the construction above which of the following are always true, choose all that apply.
AB=CD
AE=EB
CE=ED
AC=BC
If you are going to create an inscribed square which of the following must be part of your construction?
angle bisector
perpendicular bisector
using the length of the radius to create a flower (6 equal arcs)
coping a segment
creating a parallel line through a given point
Which pair of triangles are similar?
None of the sets of triangles are congruent
Which of the following theorems could be used to prove two triangles similar? (Check all that apply)
SS
AA
SAS Proportional Sides
SSS
SSS Proportional Sides
Given the figure above what is the length of AH?
17
20.7
22
23.4
40.4
Which of the following is true about the two triangles in the picture
The two triangles are congruent by ASA
The two triangles are congruent by AAS
The two triangles are similar by AA
The two triangles are similar by SAS propotionality
The triangle are not congruent or similar
Given to the two figure to the left which of the following are true, select all that apply.
The two figures are similar
All the corresponding angles are congruent
All the corresponding sides are proportional by a scale factor of 2:1
The measure of MN= 2.5 cms
Twice the measure of angle R is the value of angle N
What is true about the three triangles to the left?
The triangles can be proven congruent because all the angles are the same. (AA)
The triangles can be proven similar because all the angles are the same. (AA)
The triangles can be proven congruent because all the sides are the same. (SSS)
The triangles can be proven similar because all the sides are proportional (SSS)
JH= 10cm
(7,8)
(7,4)
(-1,-5)
(-1, 3)
(-1,7)
Find x
60
48
30
28
32
What is the length of segment NA?
2√26
√102
104
2√13
13
Mark all the lines that must be parallel based on the given angles.
Line p
Line q
Line r
Line s
Not enough information to prove any of the lines parallel
If line c is parallel to line d, choose all statement must be true?
Angle 1 is congruent to angle 16
Angle 7 is congruent to angle 10
Angle 14 and angle 15 are supplementary
Angle 6 and angle 10 are supplementary
Angle 3 and angle 16 are congruent
Find the distance between J and K to the nearest tenth.
8.2
7.7
9
10.2
68.0
