Math 114 Jeopardy Template

Mixed mystery questions	Counting with the Multiplication Principle	Using Factoral Notation	Permutations	Counting Combinations
100 680 17! / 14! 3!	100 A mathmatical method of determining the number of objects in a set without actually counting numbers in a set as 1,2,3,4 Define Counting Technique	100 120 5!	100 60 P 5,3	100 180 6! / 2! (4-2)
200 792 C 12, 5	200 6x6= 36 different combination If you roll a pair of dice how many different combinations could you get?	200 39,916,800 11!	200 259, 459, 200 P 13, 9	200 680 C 17, 3
300 10 X 9 X8 In a horse race, how many different finishes among the first three places are possible for a 10- hourse race ?	300 6,494,400 combinations Suppose you pick out 4 cards from a deck of cards, how many different combinations could you have? (52 cards)	300 120 6!/3!	300 1685040 P 120, 3	300 8580 13! / 3! 4! (16-9)
400 7^6= 117649 How many six letter code words are possible from the first seven letters of the alphabet, allowing letters to repeat ?	400 30 A deli serves sandwiches with the following options:3 kinds of bread, 5 kinds of wheat, and lettuce or sprouts. How many different sandwiches are possible? Assuming one of them is used out of each category	400 990 11!/ 8!	400 No repeats: P 7,6 5040 How many six letter code words are possible from the first seven letters of the alphabet with no letter repeated?	400 Combination, because it doesn't matter which six students go up to the board Is this a combination or nah? The teacher chose six of her students to go up to the board to do a problem
500 0 P 8,9	500 Any example we presented Name an example of a mulitplication principle,	500 35 7!/ 4! (7-4)	500 P 100, 3= 970200 In a triathlon race, how may different finishes among the first three places are possible for a 100- person race? Exclude ties	500 74250 C 6,2 x C 12,4 X C 5,3

Math 11.4

Press F11 for full screen mode