1.	Describe the graph.
		A.	relation and function	B.	neither a relation nor a function
		C.	relation but not function	D.	not a relation but a function
		Hint
	2.	State the domain of (x) for f(x) = and g(x) =
		A.		B.
		C.		D.
		Hint
	3.	The population of Abnerville was 12,500 people in 1950. In 2000, the population was 250,000. Find the average rate of increase in the population over the 50 year period.
		A.	47.5 or about 48 people per year	B.	47,500 people per year
		C.	4750 people per year	D.	475 people per year
		Hint
	4.	Find the zero of the function f(x) = -8x + 4.
		A.		B.
		C.	-2	D.	2
		Hint
	5.	Jane is opening a home-based business. She determined that she will need $4500 to buy a computer and supplies to start. She expects expenses for each following month to be $800. Write an equation that models the total expense y after x months.
		A.	y = 800x - 4500	B.	y = 4500x - 800
		C.	y = 4500x + 800	D.	y = 800x + 4500
		Hint
	6.	Determine whether the graphs of the pair of equations 2x + 3y = 6 and 4x + 6y = 5 are parallel, coinciding, or neither.
		A.	neither	B.	parallel
		C.	coinciding	D.	all are correct
		Hint
	7.	Determine the equation of the perpendicular bisector of the line segment with endpoints S(2, 6) and T(10, -4).
		A.	5x + 4y + 19 = 0	B.	4x - 5y + 19 = 0
		C.	4x - 5y - 19 = 0	D.	5x - 4y - 19 = 0
		Hint
	8.	Which is the graph of the inequality x + 2y - 2 0?
		A.		B.
		C.		D.
		Hint
	9.	The compound inequality 300 < x + y < 1200 and x = 2y is shown in the graph below. List the possibilities of Bobcats and Lions produced to meet the imposed conditions.
		A.	All points on the segment of the line x = 2y whose endpoints are (100, 200) and (400, 800) and whose coordinates are integers.
		B.	All points on the segment of the line 2x = y whose endpoints are (100, 200) and (400, 800) and whose coordinates are integers.
		C.	All points on the segment of the line 2x = 2y whose endpoints are (200, 100) and (800, 400) and whose coordinates are integers.
		D.	All points on the segment of the line x = 2y whose endpoints are (200, 100) and (800, 400) and whose coordinates are integers.
		Hint
	10.	State the domain and range of the relation. Then state whether the relation is a function.{(2,-1), (-2,4), (2,5), (3,6)}
		A.	Domain {-2,2,3} Range {-1,4,5,6}The relation is not a function.
		B.	Domain {-1,4,5,6}Range {-2,2,3} The relation is not a function.
		C.	Domain {-2,2,3} Range {-1,4,5,6} The relation is a function.
		D.	Domain {-1,4,5,6}Range {-2,2,3}The relation is a function.
		Hint
	11.	Find the domain of f(g(x)) given f(x) = , and g(x) = x-1
		A.	all real numbers	B.	x1,-1
		C.	x1	D.	x0, 1, -1
		Hint
	12.	Write an equation of the line that passes through the points (-2, 4) and (6, -4).
		A.		B.
		C.		D.
		Hint
	13.	Graph the data on a scatter plot.
		A.		B.
		C.		D.
		Hint
	14.	Determine two points that appear to represent the data in the scatter plot. Then find and interpret the slope.
		A.	Paul's test scores improve an average of 5 points with each test.
		B.	Paul's test scores are neither increasing nor decreasing.
		C.	Paul's test scores improve an average of 3 points with each test.
		D.	Paul's test scores improve an average of 15 points with each test.
		Hint
	15.	Which of the following graphs represents the function:
		A.		B.
		C.		D.
		Hint
	16.	A bank charges a $10 fee if the account balance is less than $200. If the balance is in between $200 and $500 there is a $5 fee. If at least $500 is in the account, there is no fee. What type of function best represents this situation?
		A.	greatest integer function	B.	absolute value function
		C.	step function	D.	piecewise function
		Hint