Congruence Statements
Triangle Congruence
Triangle Congruence Postulates
Parallel or Triangle theorems
More triangle theorems
100
Given this congruence statement, the angle congruent to angle V.
angleH
100
The congruence conjecture that proves these are congruent triangles.
SSS
100
Are the following triangles congruent? If so, name the congruence postulates that proves it.
SSS
100
If the measure of angle 1 = 146 what is the measure of angle 5?
146
100
Find m<A. What theorems did you use?
X = 11, measure of A is 58 degrees, and the theorems used: triangle angle sum theorem.
200
The side congruent to side VU
bar{HI}
200
The congruence conjecture that proves these are congruent triangles.
SAS
200
Are the following triangles congruent? If so, name the congruence postulates that proves it.
Not congruent
200
Find the value of x that makes s parallel to t.
x=12
200
Solve for e. What theorem did you use?
e =15, theorems used: exterior angle theorem
300
A congruence statement for the two triangles represented by:
triangleMNLcongtrianglePQR
300
Are the following triangles congruent? If so, name the congruence conjecture that proves it.
AAS
300
What would you use to show corresponding parts of one triangle is = to corresponding parts in another triangle? When could you use it?
CPCTC. After both triangles have been proven =
300
Solve for X
x=14
300
something = to itself
reflexive
400
The side congruent to IG
bar{UW}
400
Are the following triangles congruent? If so, name the congruence conjecture that proves it.
SAS
400
Are the following triangles congruent? If so, name the congruence postulate that proves it.
not congruent
400
Solve for x.
x=50
400
Halfway point creates = segments
Midpoint
500
Congruence statement for the triangles represented by:
triangleADBcongtriangleCEB
500
The additional information needed to prove the two triangles are congruent using SSS theorem
AC is congruent to DF
500
What are the 5 Triangle Congruence Theorems?
SSS, SAS, ASA, AAS, HL
500
Solve for x. Which theorem did you use?
X=49
500
Bisects an angle into = angle halves
Angle bisector