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WorksheetsGeometry Review (4.1 - 4.5)
Total questions: 20
Worksheet time: 2hrs 40mins
Name
Class
Date
1.
What is statement #1?
a)
BC≅DC
b)
AC≅EC
c)
BC≅DC, AC≅EC
d)
∆BCA≅∆DCE
2.
What is statement #2?
a)
∠ABC≅∠EDC
b)
∠BCA≅∠DCE
c)
BC≅CD
d)
∠E≅∠A
3.
What is reason #3?
a)
SAS
b)
ASA
c)
SSS
d)
AAS
4.
What is the "statement" for step 3 of the proof?
a)
HA=HA
b)
HA=AH
c)
MA=AM
d)
MA=MA
5.
What is always the 1st statement in reason column of a proof?
a)
Prove
b)
Given
c)
Reason
d)
Statement
6.
What is the "statement" for step 3 of the proof?
a)
∡EDA≅∡DCB
b)
∡AED≅∡BEC
c)
DE=CE
d)
∡AED≅∡CED
7.
Which is NOT a test to prove triangles congruent?
a)
SAA
b)
SSS
c)
SSA
d)
SAS
8.
Determine if the triangles are congruent, if "yes" state the theorem.
a)
yes, SAS
b)
not congruent
c)
yes, ASA
d)
yes, AAS
9.
Use the congruence statement to find the missing part of the statement
a)
WV
b)
WU
c)
VU
d)
WB
10.
What is #4 Statement?
a)
∠MNL ≌ ∠ONP
b)
MN ≌ ON
c)
N ≌ N
d)
MO ≌ OM
11.
Angles e and d are what type of angles?
a)
Vertical Angles
b)
Corresponding Angles
c)
Alternate Interior Angles
d)
Alternate Exterior Angles
12.
State if the two triangles are congruent. If they are, state how you know.
a)
A
b)
B
c)
C
d)
D
13.
What does CPCTC stand for?
a)
Congruent parts of congruent triangles are congruent
b)
Corresponding parts of congruent triangles are congruent
c)
Corresponding parts of corresponding triangles are corresponding
d)
Corresponding parts of congruent triangles are Canadian.
14.
What does SAS stand for?
a)
Side-Angle-Side
b)
Super-Awesome-Side
c)
Side-Angle-Supersized
d)
Sensationally Awesome Superman
15.
Fill in the blank.
a)
Given
b)
Reflexive Property
c)
Transitive Property
d)
They're the same side!!!!!!
16.
Given: ∆MAN ≅∆DEN
Then by CPCTC,
∠M≅∠
a)
∠N
b)
∠D
c)
∠E
d)
∠A
17.
Use the congruency statement to answer the following: by CPCTC ∠F = ___
a)
∠H
b)
∠I
c)
∠G
d)
not congruent to another angle
18.
if ∆ABC≅∆XYZ, then by CPCTC which is true?
a)
AB≅XY
b)
AB≅YX
c)
AB≅XZ
d)
BC≅CB
19.
If ∆PIG ≅ ∆COW, then by CPCTC WO≅?
a)
GI
b)
PI
c)
PG
20.
What postulate would prove triangle ∆NYQ is congruent to ∆PYQ?
a)
ASA
b)
SAS
c)
SSS
d)
HL
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