Unit 19 Probability Review
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1 . What is sample space? All possible outcomes Unit 9 Probability Review 9. I can use the Fundamental Counting Principle to count the number of ways an event can happen. 2. What is the difference between theoretical and experimental probability? theoretical what should happen experimental what does happen. How many ways can you arrange 6 books on a shelf? Kim has 5 swimsuits, 4 pairs of sandals, and beach bags. In how many ways can she pick one of each? A pizza restraint offers 2 different crusts, 2 sauce choices, 5 meat options and 4 veggie options. If a customer can pick only one option from each category how many pizzas could be created? The Smiths plan on having children. Draw a tree diagram to represent the possible outcomes
2 9.2 I can find combinations for an event. 7. 7C 8. 2C4 9. 5C5 0. 9C0. Pick videos from letter from LOVE. A team of 2 players is to be chosen from 8 available players. In how many ways can this be done? 9. I can find permutations for an event. 4. 7P 5. 2P4 6. 5P5 7. 9P0 8. In how many ways can all the letters of the word WORK be arranged? 9. A disk jockey can play 8 songs in one time slot. In how many different orders can the eight songs be played? 20. A certain type of luggage has room for three initials. How many different letter arrangements of the letters are possible?
3 9.4 I can find the probability of mutually exclusive and non-mutually exclusive events. 2. Define mutually exclusive events. Two events that have nothing in common 22. Give an example of mutually exclusive event and one not mutually exclusive event. 2. In a math class there are 8 juniors and 0 seniors; 6 of the seniors are females and 2 of the juniors are males. If a student is selected at random find the probability of selecting the following a. A junior or a female b. A senior or a female c. A junior or a Senior 24. Find the probability of choosing a penny or a dime from 4 pennies, nickels and 6 dimes. 25. Find the probability of selecting a boy or a blond-haired person from 2 girls, 5 of whom have blond hair, and 5 boys, 6 of whom have blond hair. 26. Find the probability of drawing a king or queen from a standard deck of cards. 27. The probability for a driver s license applicant to pass the road test the first time is 5/6. The probability of passing the written test on the first attempt is 9/0. The probability of passing both tests the first time is 4/5. Are the events mutually exclusive? What is the probability of passing either test on the first attempt?
4 9.5 I can find the probability of independent and dependent events. /8 /20
5 9.7 I can solve problems involving conditional probability. 5. Andrea is a very good student. The probability that she studies and 7 passes her mathematics test is 20. If the probability that Andrea 5 studies is 6, find the probability that Andrea passes her mathematics test, given that she has studied. 6. The probability that Janice smokes is 0. The probability that she 4 Smokes and develops lung cancer is 5. Find the probability that Janice develops lung cancer, given that she smokes. 7. The probability that Sue will go to Mexico in the winter and to France in the summer is The probability that she will go to Mexico in the winter is Find the probability that she will go to France this summer, given that she just returned from her winter vacation in Mexico. 8. A penny and a nickel are tossed. Find the probability that the penny Shows heads, given that the nickel shows heads. 9. A penny is tossed. Find the probability that it shows heads. Compare this answer to your answer to #4 and explain the results. 40. A spinner with dial marked as shown is spun once. Find the probability that it points to an even number given that it points to a shaded region: a) directly b) using conditional probability formula 4. A family that is known to have two children is selected at random from amongst all families with two children. Find the probability that both children are boys, given that there is a boy in this family. 42. A die is tossed. Find P ( less than5 even). 4. A number is selected, at random, from the set,2,,4,5,6,7,8. Find: a) P (odd) b) P ( prime odd )
6 44. A box contains three blue marbles, five red marbles, and four white marbles. If one marble is drawn at random, find: a) P ( blue not white) b) P ( not red not white) 45. A number is selected randomly from a container containing all the integers from 0 to 50. Find: a) P ( even greater than 40) b) P ( greater than 40 even) c) P ( prime between 20and 40) 46. A coin is tossed. If it shows heads, a marble is drawn from Box, which contains one white and one black marble. If it lands tails, a marble is drawn from Box 2, which contains two white and one black marble. Find: a) P ( black coin fell heads) b) P ( white coin fell tails) ANS: , heads appearing is independent 40. a) a) a) 2 b) 2 b) 8 2 b) a) a) 2 b) 4 5 b) 2 4 c) 9
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