2. Splash Screen

3. Lesson 9 Contents Obj. #1: Find the probability of simple events Example 1Find Probability Example 2Find Probability Example 3Find Experimental Probability Obj. #2: Use a sample to predict the actions of a larger group Example 4Make a Prediction

4. Lesson 9 Contents Practice and Apply Obj. #1: Find the probability of simple events 13-17 odd, 21-25 odd, 29-33 odd (alt. 13, 17, 21, 25, 29, 33) Obj. #2: Use a sample to predict the actions of a larger group. 35, 37 (37) Maintaining Your Skills 41-47

7. Example 9-1a Suppose a number cube is rolled. What is the probability of rolling a 4 or a 5? There are 2 numbers on the number cube that are a 4 or a 5: 4 and 5. There are 6 possible outcomes: 1, 2, 3, 4, 5, and 6. Answer:The probability of rolling a 4 or a 5 is Obj. #1: Probability of simple events

8. Example 9-2a Suppose that two number cubes are rolled. Find the probability of rolling two identical numbers. Make a table showing the sample space when rolling two number cubes. 123456 1(1, 1)(1, 2)(1, 3)(1, 4)(1, 5)(1, 6) 2(2, 1)(2, 2)(2, 3)(2, 4)(2, 5)(2, 6) 3(3, 1)(3, 2)(3, 3)(3, 4)(3, 5)(3, 6) 4(4, 1)(4, 2)(4, 3)(4, 4)(4, 5)(4, 6) 5(5, 1)(5, 2)(5, 3)(5, 4)(5, 5)(5, 6) 6(6, 1)(6, 2)(6, 3)(6, 4)(6, 5)(6, 6) Obj. #1: Probability of simple events

9. Example 9-2b There are 6 outcomes in which the two numbers are identical. Answer: This means there is a chance of rolling two identical numbers. Obj. #1: Probability of simple events

11. Example 9-3a Use the table below to determine the experimental probability of landing on heads for this experiment. Answer:The experimental probability of landing on heads in this case is Obj. #1: Probability of simple events

12. Example 9-1b Obj. #1: Probability of simple events

13. Example 9-1b Suppose a number cube is rolled. What is the probability of rolling a number that is divisible by 3? Answer:The probability of rolling a number that is divisible by 3 is Obj. #1: Probability of simple events

14. Example 9-2c Suppose that two number cubes are rolled. Find the probability of rolling two numbers whose sum is 8. Answer:There is a chance of rolling two numbers whose sum is 8. Obj. #1: Probability of simple events

15. Example 9-3b Basketball Brian is shooting baskets with a basketball. He makes 13 shots and misses 9 shots. Determine the experimental probability of Brian making a shot. Answer:The experimental probability of making a shot in this case is Obj. #1: Probability of simple events

16. Example 9-4a Sports Miss Newman surveyed her class to see which sport they preferred watching. 44% preferred football, 28% basketball, 20% soccer, and 8% tennis. Out of 560 students in the entire school, how many would you expect to say they prefer watching basketball? The total number of students is 560. So, 560 is the base. The percent is 28%. To find 28% of 560, let b represent the base, 560, and let p represent the percent, 28%, in the percent proportion. Let a represent the part. Obj. #2: Use a sample to predict

17. Example 9-4b part base percent Simplify. Mentally divide each side by 100. Answer:You can expect about 157 students to say they prefer watching basketball. Obj. #2: Use a sample to predict

18. Example 9-4c Obj. #2: Use a sample to predict

19. Example 9-4c Colors The students in an art class were surveyed about their favorite color. 32% preferred blue, 29% preferred red, 23% preferred yellow, and 16% preferred green. Out of 450 students in the entire school, how many would you expect to say they prefer red? Answer:You can expect about 131 students to say they prefer red. Obj. #2: Use a sample to predict

21. End of Lesson 9