1.	Students at Garner Middle School are given the opportunity to determine the school's mascot, the mascot's name, and the school colors. The choices are narrowed down to those shown in the table below. What is the probability that the students will choose a lion named Gus for their mascot?
		A.		B.
		C.		D.
		Hint
	2.	Suppose a jean company wanted to gather data about what styles of jeans people prefer. They told Rhonda to walk around the city, and take note of the styles that she sees. What data collection method is she using?
		A.	published data	B.	experiment
		C.	survey	D.	observational study
		Hint
	3.	Steve needed to find out which classes people liked the most. Therefore, after he arrived at his math club meeting, he asked some people there. What kind of sample is this?
		A.	unbiased, random sample	B.	biased, convenience
		C.	biased, voluntary	D.	unbiased, random stratified sample
		Hint
	4.	In how many different ways can someone arrange 8 books on a shelf?
		A.	362,880	B.	36
		C.	40,320	D.	4,096
		Hint
	5.	An art designer wishes to display 5 paintings hung side-by-side on a wall. In how many different ways can the designer arrange the paintings?
		A.	5	B.	3,125
		C.	15	D.	120
		Hint
	6.	A restaurant manager needs to hire three employees: one host, one server, and one cook. Vito, Kendra, Kale, Sachiko, and Ren all applied for a job. How many possible ways are there for the manager to place the applicants?
		A.	3	B.	60
		C.	12	D.	120
		Hint
	7.	A briefcase combination lock contains 4 digits. Each digit is a number between 0 and 9. How many different combinations are possible if each number can only be used once?
		A.	10,000	B.	7,200
		C.	40	D.	5,040
		Hint
	8.	A bag contains 10 red marbles, 5 gray marbles, 12 black marbles, and 8 white marbles. Two marbles are randomly drawn from the bag without replacement. What is the probability of drawing a white marble followed by a marble that is not black?
		A.		B.
		C.		D.
		Hint
	9.	The table shows the probability distribution of the number of televisions per household in a neighborhood. What is the probability that a household in this neighborhood has fewer than two televisions?
		A.	0.77	B.	0.33
		C.	0.44	D.	0.23
		Hint
	10.	The table shows the probability distribution of the number of televisions per household in a neighborhood. What is the probability that a household in this neighborhood has two or more televisions?
		A.	0.72	B.	0.44
		C.	0.67	D.	0.33
		Hint
	11.	The table shows the results when a number cube was rolled. What is the experimental probability of rolling a one?
		A.		B.
		C.		D.
		Hint
	12.	The table shows the results when a number cube was rolled. What is the experimental probability of rolling an even number?
		A.		B.
		C.		D.
		Hint
	13.	Suppose a number cube is rolled. What is the probability of rolling a number greater than 4?
		A.		B.
		C.		D.
		Hint
	14.	Find 6 × written in simplest form.
		A.	2	B.	2
		C.		D.
		Hint