1.	Name three points that are collinear.
		A.	A, C, D	B.	A, D, F
		C.	C, D, F	D.	A, B, D
		Hint
	2.	Which of the following statements is not true?
		A.
		B.
		C.
		D.	X contains M and k.
		Hint
	3.	Which segment has a measure of 7?
		A.		B.
		C.		D.
		Hint
	4.	Name a point on the exterior of
		A.	point G	B.	point E
		C.	point C	D.	point D
		Hint
	5.	Which angle forms a linear pair with
		A.		B.
		C.		D.
		Hint
	6.	Name a pair of angles that are adjacent, but not complementary or supplementary.
		A.	and
		B.	and
		C.	and
		D.	and
		Hint
	7.	Find the measures of two supplementary angles, and if and
		A.	38, 142	B.	39, 141
		C.	36, 144	D.	37, 143
		Hint
	8.	Complete the proof.
		A.	Addition Property (=)	B.	Transitive Property
		C.	Substitution Property (=)	D.	Angle Addition Property
		Hint
	9.	All right angles are ____________.
		A.	transitive	B.	complementary
		C.	congruent	D.	180°
		Hint
	10.	The intersection of two planes could be a ______.
		A.	segment	B.	line
		C.	point	D.	plane
		Hint
	11.	If mDGE = 52 and FGE is a right angle, what is the measure of DGF?
		A.	45	B.	142
		C.	71	D.	38
		Hint
	12.	The measure of the supplement of an angle is 30 less than four times the measure of the complement of the angle. Find the measure of the angle.
		A.	130	B.	60
		C.	40	D.	50
		Hint
	13.	Which is an example of the Symmetric Property?
		A.	5(6 - 2) = 30 - 10	B.	If 0.2 = , then = 0.2
		C.	2x = 2x	D.	If 2x = 12, then x = 6
		Hint
	14.	Which of the following is not one of the five essential parts needed to construct a good proof?
		A.	Assume what you are trying to prove is true.
		B.	If possible, draw a diagram to illustrate the given information.
		C.	State the theorem to be proved.
		D.	List the given information.
		Hint
	15.	What is the perimeter of square ABCD?
		A.	in.	B.	3 in.
		C.	in.	D.	in.
		Hint
	16.	A __________ is a compound statement formed by joining two or more statements with the word and.
		A.	truth value	B.	negation
		C.	disjunction	D.	conjunction
		Hint
	17.	Construct a truth table for pq.
		A.
		B.
		C.
		D.
		Hint
	18.	Which statement is the inverse of the statement angles with the same measure are congruent?
		A.	If two angles have the same measure, then they are congruent.
		B.	If two angles do not have the same measure, then they are not congruent.
		C.	If two angles are not congruent, then they do not have the same measure.
		D.	If two angles are congruent, then they have the same measure.
		Hint
	19.	A _________ is a statement that describes a fundamental relationship between the basic terms of geometry and is accepted as true.
		A.	postulate	B.	proof
		C.	definition	D.	theorem
		Hint
	20.	The statement if , then demonstrates which property of congruence?
		A.	Reflexive Property	B.	Transitive Property
		C.	Identity Property	D.	Symmetric Property
		Hint