Theorems
Proofs
Solve for x
Additional Info
Surprise!!
100

By what method can you prove these two triangles are congruent (if any)?

Not

100

 What is the reason we can mark this as true:

         ∠BCA ≅ ∠ECD

Vertical angles

100

Given that triangle ABC is congruent to triangle DEF, find the measure of angle F.

40

100

What congruent parts information would we need to know for the triangles to be congruent by ASA?

CE=CD

100

            

What piece of information can you deduce from this picture and why?

AB is congruent to AB by the reflexive property

200

By what method can you prove these two triangles are congruent (if any)?

None

200

Given: C is the midpoint of AE. 

As a result of the given statement, what can you deduce about the triangles?

AC is congruent to CE

200

Find the measure of angle F.

40

200

The additional information needed to prove the two triangles are congruent using HL theorem

angle F is 90 degrees

200

List all the ways that you can prove triangles congruent. List the two ways you can NEVER prove triangles are congruent.

ASA, SSS, SAS, AAS, HL

No butts no batteries

300

By what method can you prove these two triangles are congruent (if any)?

SSS


300

Given: AE bisects BD

Name the parts we are allowed to mark congruent:

BC=CD

300

These two triangles are congruent, find the value of x.

x=15

300


angle B equals angle E

300

Name 3 ways these two triangles can be congruent and how you got those three ways.

SSS

SAS

ASA

AAS

400

If we know segment KA bisects angle K, are triangles JAK and NAK congruent? How? 

Yes, by SAS

400

Given: 

BD bisects ∠ABC 

What can you deduce from the given information?

angle ABD is congruent to angle DBC

400

If these two triangles are congruent, what is the value of x? 

 

x=3

400

What congruent parts would make these triangles congruent by AAS?

Either BC=EF 

or AC=DE

400

Congruence statement for the triangles represented by:

What is

△ADB≅△CEB

500

Are these triangles congruent?  Name all the theorems you could have used.

SSS

SAS

ASA

AAS

500

Assume:

A is the midpoint of ED and BC.

What three statements prove the triangle congruent, and what theorem proves the triangles congruent?

AE=AD

BA=AC

Angle CAE is congruent to angle DAB

500

Solve for x? (Hint* angles across from congruent sides are congruent*)

x=32

500

Given AC bisects ∠BAD, what else is needed to prove the triangles are congruent through AAS

angle B is congruent to angle D

500

What does "CPCTC? stand for?

Corresponding Parts of Congruent Triangles are Congruent

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