1.	Find the coordinates of K, the midpoint of , if the endpoints of are M(-4,6) and N (2,5).
		A.		B.
		C.		D.	(-2, 6)
		Hint
	2.	Daniel wants to send Jasmine flowers for her birthday. At the flower store, he can choose between roses, irises, or carnations. The salesperson tells Daniel that 50% of the customers buy roses, 30% buy carnations, and 20% buy irises. Which of the following is a valid conjecture?
		A.	Daniel will buy Jasmine irises.	B.	The salesperson likes carnations.
		C.	More customers buy roses than carnations.	D.	Jasmine will be excited to receive flowers for her birthday.
		Hint
	3.	A ______________ is a diagram that can be used to illustrate a conditional.
		A.	Venn diagram	B.	flow chart
		C.	bar graph	D.	tree diagram
		Hint
	4.	Which graph shows a line with a slope of passing through (-1,0)?
		A.		B.
		C.		D.
		Hint
	5.	The Parallel Postulate states, ''If there is a line and a point not on the line, then there exists _______________ line through the point that is parallel to the given line.''
		A.	infinitely many	B.	no
		C.	exactly one	D.	more than one
		Hint
	6.	Which is an equation of the line with slope 0 and passing through the point at (-2, 3)?
		A.	y = 0	B.	y = 3
		C.	y = -2x + 3	D.	x = -2
		Hint
	7.	The intersection of two planes could be a ______.
		A.	point	B.	segment
		C.	plane	D.	line
		Hint
	8.	Find XY on the number line shown.
		A.	-7	B.	0
		C.	4	D.	7
		Hint
	9.	Name a pair of angles that are adjacent and complementary.
		A.	NOM andLON
		B.	QOP andNOP
		C.	NOM andPOM
		D.	LON andPOM
		Hint
	10.	An angle is double its complement. Find the angle.
		A.	90	B.	45
		C.	60	D.	30
		Hint
	11.	Make a conjecture based on the following information. M is obtuse.
		A.	mM = 30	B.	M is straight
		C.	mM is not 180	D.	M is acute
		Hint
	12.	A certain basketball team had 7 wins and 12 losses in a season. Which is a valid conjecture based on this information?
		A.	The team played 19 games..	B.	The team was undefeated.
		C.	The team finished 5th in their conference.	D.	The team won their last 5 games.
		Hint
	13.	For the proof shown, provide the reason for part d.
		A.	Definition of congruent segments	B.	Symmetric Property (=)
		C.	Definition of a line	D.	Definition of Addition
		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.	State the theorem to be proved.
		C.	List the given information.
		D.	If possible, draw a diagram to illustrate the given information.
		Hint
	15.	Two angles are congruent if they are ______.
		A.	supplementary	B.	a linear pair
		C.	adjacent	D.	vertical
		Hint
	16.	Write the equation of the line perpendicular to that passes through the point (3,-13)
		A.
		B.
		C.
		D.
		Hint
	17.	What is an acceptable range for a measurement of 60.5 centimeters?
		A.	60 cm to 61 cm	B.	604 mm to 606 mm
		C.	60.25 cm to 60.75 cm	D.	604.5 mm to 605.5 mm
		Hint
	18.	Find AC.
		A.	5.0 cm	B.	1.5 cm
		C.	4.9 cm	D.	3.5 cm
		Hint
	19.	Find the perimeter of a regular pentagon with a side measure of 57 centimeters.
		A.	342 cm	B.	649 cm
		C.	228 cm	D.	285 cm
		Hint
	20.	The perimeter of regular hexagon UVWXYZ is 87.6 meters. Determine the length of each side.
		A.	14.6 m	B.	6 m
		C.	9.4 m	D.	525.6 m
		Hint