1.	For the proof shown, provide statement 5.
		A.	AB = EF	B.	AB = DE
		C.	AC = DF	D.	BC = EF
		Hint
	2.	For the proof shown, provide the reason for part f.
		A.	Definition of congruent segments	B.	Definition of Addition
		C.	Symmetric Property of Equality	D.	Definition of a line
		Hint
	3.	What three properties hold true for congruence of segments?
		A.	reflexive, symmetric, and transitive
		B.	reflexive, multiplication, and division
		C.	reflexive, symmetric, and substitution
		D.	addition, subtraction, and multiplication
		Hint
	4.	Which postulate states that if B is between A and C, then AB + BC = AC?
		A.	Addition Property of Congruence	B.	Ruler Postulate
		C.	Segment Addition Postulate	D.	Whole Segment Postulate
		Hint
	5.	The statement if , then demonstrates which property of congruence?
		A.	Transitive Property	B.	Reflexive Property
		C.	Symmetric Property	D.	Identity Property
		Hint