WorksheetsSas Sss Proof
Total questions: 20
Worksheet time: 20mins
What is the missing piece of information required to prove these triangles congruent?
QY ≅ QY
NY ≅ PY
∠N ≅ ∠P
QY is the perpendicular bisector
What is Statement?
∠ABC ≌ ∠DCE
∠BCA ≌ ∠CED
∠CAB ≌ ∠EDC
None of the following
Use the congruence statement to find the missing part of the statement
WV
WU
VU
WB
To prove two triangles are congruent using the SAS postulate, it is necessary to show that two sides and the angle ___________ those sides are congruent.
Opposite
Adjacent to
Between
Farthest from
Which statement is true regarding the SAS postulate?
It requires three sides of one triangle to be congruent to three sides of another triangle.
It requires two angles and the side between them to be congruent.
It requires two sides and the angle opposite to one of those sides to be congruent.
It requires two sides and the included angle to be congruent.
Congruent by
SSS
SAS
ASA
AAS
What is Reason C?
SSS Congruence
SAS Congruence
ASA Congruence
AAS Congruence
HL Congruence
Which postulate can be used to prove that two triangles are congruent if three sides of one triangle are equal to three sides of another triangle?
SAS Postulate
SSS Postulate
ASA Postulate
AAS Postulate
Suppose ∠ADB = 90°. Which of the following markings is needed in order to prove SAS congruence?
CD ≡ BD
CA ≡ BA
∠C ≡ ∠B
∠DAC ≡ ∠DAB
None of the above
What is statement #4?
∆HFG≅∆IHF
∆FHG≅∆IHF
∆GFH≅∆IFH
∆HFG≅∆IFH
Complete the congruence statement.
CRP
PCR
RPC
PRC
What are the 2 missing pieces of information?
Transitive Property, SAS(Side-Angle-Side)
Reflexive Property, SAS(Side-Angle-Side)
Transitive Property, SSS(Side-Side-Side)
Reflexive Property, SSS(Side-Side-Side)
What is Statement?
∠MNL ≌ ∠ONP
MN ≌ ON
N ≌ N
MO ≌ OM
What is Statement?
∠MNL ≌ ∠ONP
MN ≌ ON
N ≌ N
MO ≌ OM
The three sides of one triangle are equal to the three corresponding sides of another triangle then the triangle is congruent by ———- criteria.
A. SSS Criteria
B. SAS criteria
C. RHS Criteria
Select the reason that best fits #2
Given
Reflexive property
Alternate Interior Angles of Parallel Lines are Congruent
Substitution Property
What is Reason C?
SSS Congruence
SAS Congruence
ASA Congruence
AAS Congruence
HL Congruence
What is the "statement" for step 2 of the proof?
∆BAC≅∆DAC
BC=DC
∡B≅∡D
∡BAC≅∡DAC
What is the "statement" for step 2 of the proof?
AD=AD
AD=DA
HD=DN
HA = AN
What is the "reason" for step 2 of the proof?
reflexive property
proof
SAS
≅ thrm
given
