1.	Ten points are located on a circle. How many line segments can be drawn with these points as endpoints?
		A.	10	B.	100
		C.	45	D.	90
		Hint
	2.	How many different 3-card hands can be dealt from a standard deck of 52 cards?
		A.	11,050	B.	22,100
		C.	132,600	D.	265,200
		Hint
	3.	How many different 4-member committees can be chosen from a panel of 10 people?
		A.	420	B.	30
		C.	210	D.	40
		Hint
	4.	There are 20 students in student council. Three of these students are picked to be on a committee to plan the spring dance. Does this represent a combination or a permutation? How many possible committees can be formed?
		A.	permutation; 1,140 committees	B.	combination; 1,140 committees
		C.	combination; 6,840 committees	D.	permutation; 6,840 committees
		Hint
	5.	There are 20 students in student council. Two of these students are picked to be president and vice-president. Does this represent a combination or a permutation? How many possible ways can the president and vice-president be chosen?
		A.	combination; 190 ways	B.	combination; 380 ways
		C.	permutation; 190 ways	D.	permutation; 380 ways
		Hint