Proof Practice

Front

If ∆SOK ≅ ∆LMT, then ∠K ≅ ____

Back

∠T

Front

Fill in the blank: Given, ____ , Transitive Property, They're the same side!!!!!!

Back

Reflexive Property

Front

Identify the missing statement or reason: Definition of Angle Bisector, Alternate Interior Angles Theorem, ____, Definition of Midpoint

Back

Reflexive Property

Front

What is the 'reason' for step 5 of the proof? Angle Bisector Theorem, Reflexive property, ____, Proof

Back

CPCTC Theorem

Front

What is #2 Reason? Same Line, ____, Segment Bisector, Definition of Midpoint

Back

Reflexive Property

Front

What does the Reflexive Property state?

Back

Any geometric figure is congruent to itself.

Front

What is the definition of CPCTC?

Back

Corresponding Parts of Congruent Triangles are Congruent.

Front

What is the Alternate Interior Angles Theorem?

Back

If two parallel lines are cut by a transversal, then each pair of alternate interior angles is congruent.

Front

What is the definition of an Angle Bisector?

Back

A ray that divides an angle into two congruent angles.

Front

What is the definition of Midpoint?

Back

The point that divides a segment into two equal parts.