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Chapter 3 Section 3.1 – 3.2 Pretest. Section 3.1-3.2 Pretest 1) A single six-sided die is rolled. Find the probability of rolling a seven. A) 0.5 B) 0.

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Presentation on theme: "Chapter 3 Section 3.1 – 3.2 Pretest. Section 3.1-3.2 Pretest 1) A single six-sided die is rolled. Find the probability of rolling a seven. A) 0.5 B) 0."— Presentation transcript:

1 Chapter 3 Section 3.1 – 3.2 Pretest

2 Section Pretest 1) A single six-sided die is rolled. Find the probability of rolling a seven. A) 0.5 B) 0 C) 1 D) 0.1 B) 0 2) If one card is drawn from a standard deck of 52 playing cards, what is the probability of drawing an ace? A) 1/52B) 1/13C) ¼D) 1/2 B) 1/13 3) If an individual is selected at random, what is the probability that he or she has a birthday in July? Ignore leap years. A) 1/365B) 31/365C) 364/365D) 12/365 B) 31/365

3 Section Pretest 4) The distribution of blood types for 100 Americans is listed in the table. If one donor is selected at random, find the probability of selecting a person with blood type A+. Blood Type O+ O- A+ A- B+ B- AB+ AB- Number A) 0.68 B) 0.34 C) 0.4 D) 0.45 B) ) Classify the statement as an example of classical probability, empirical probability, or subjective probability. In California's Pick Three lottery, a person selects a 3-digit number. The probability of winning California's Pick Three lottery is 1/1000. A) subjective probability B) classical probability C) empirical probability B) classical probability

4 Section Pretest 6) Classify the statement as an example of classical probability, empirical probability, or subjective probability. The probability that it will rain tomorrow is 24%. A) classical probability B) empirical probability C) subjective probability C) subjective probability 7) The P(A) = 3/5. Find the odds of winning an A. A) 3:5 B) 5:2 C) 2:3 D) 3:2 D) 3:2 8) At the local racetrack, the favorite in a race has odds 3:2 of winning. What is the probability that the favorite wins the race? A) 0.2 B) 0.6 C) 0.4 D) 1.5 B) 0.6

5 Section Pretest 9) Classify the events as dependent or independent. Events A and B where P(A) = 0.7, P(B) = 0.8, and P(A and B) = 0.56 A) independent B) dependent B) dependent 10) Classify the events as dependent or independent. Event A: A red candy is selected from a package with 30 colored candies and eaten. Event B: A blue candy is selected from the same package and eaten. A) dependent B) independent A) dependent

6 Section Pretest 11) A group of students were asked if they carry a credit card. The responses are listed in the table. ClassCredit Card CarrierNot a Credit Card Carrier Total Freshman Sophomore Total If a student is selected at random, find the probability that he or she is a freshman given that the student owns a credit card. Round your answers to three decimal places. A) B) C) D) D) 0.590

7 Section Pretest 12) A group of students were asked if they carry a credit card. The responses are listed in the table. ClassCredit Card CarrierNot a Credit Card Carrier Total Freshman Sophomore Total If a student is selected at random, find the probability that he or she is a sophomore and owns a credit card. Round your answers to three decimal places. A) B) C) D) C) 0.170

8 Section Pretest 13) You are dealt two cards successively without replacement from a standard deck of 52 playing cards. Find the probability that the first card is a two and the second card is a ten. Round your answer to three decimal places. A) B) C) D) B) ) Find the probability that of 25 randomly selected students, no two share the same birthday. A) B) C) D) A) P(different birthdays for all 25 students)

9 Section Pretest 15) Use Bayes' theorem to solve this problem. A storeowner purchases stereos from two companies. From Company A, 250 stereos are purchased and 1% are found to be defective. From Company B, 950 stereos are purchased and 10% are found to be defective. Given that a stereo is defective, find the probability that it came from Company A. A) 1/39B) 10/39C) 38/39D) 19/195 A) 1/39

10 Section Pretest 16) Use the following graph, which shows the types of incidents encountered with drivers using cell phones, to find the probability that a randomly chosen incident involves cutting off a car. Round your answer to three decimal places

11 Section Pretest 17) Identify the sample space of the probability experiment: recording the number of days it snowed in Cleveland in the month of January. 0, 1, 2, 3, 4, 5, … 31 18) Identify the sample space of the probability experiment: determining the children's gender for a family of three children (Use B for boy and G for girl.) (BBB), (BBG), (BGB), (GBB), (BGG), (GBG), (GGB), (GGG) 19) Identify the sample space of the probability experiment: recording the day of the week and whether or not it rains. MR, TUR, WEDR, THR, FRR, SATR, SUNR, MN, TUN, WEDN, THN, FRN, SATN, SUNN

12 Section Pretest 20) Find the probability of selecting two consecutive threes when two cards are drawn without replacement from a standard deck of 52 playing cards. Round your answer to four decimal places. P(2-threes) = (4/52)(3/51)= ) A multiple-choice test has five questions, each with five choices for the answer. Only one of the choices is correct. You randomly guess the answer to each question. What is the probability that you answer at least one of the questions correctly? P(at least one correct) = 1 – P(all five answers incorrect) = 1 – (4/5)(4/5)(4/5)(4/5)(4/5) = 1 – =


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