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SECTION 0-3
                               Simple Probability




Thursday, September 8, 2011
ESSENTIAL QUESTION



    • How                do you find the probability of simple events?




Thursday, September 8, 2011
VOCABULARY
    1. Experiment:

    2. Trial:
    3. Outcome:
    4. Event:
    5. Probability:
    6. Theoretical Probability:

    7. Experimental Probability:

Thursday, September 8, 2011
VOCABULARY
    1. Experiment: An activity that produces data that is
          observed and recorded
    2. Trial:
    3. Outcome:
    4. Event:
    5. Probability:
    6. Theoretical Probability:

    7. Experimental Probability:

Thursday, September 8, 2011
VOCABULARY
    1. Experiment: An activity that produces data that is
          observed and recorded
    2. Trial: One single performance of the experiment
    3. Outcome:
    4. Event:
    5. Probability:
    6. Theoretical Probability:

    7. Experimental Probability:

Thursday, September 8, 2011
VOCABULARY
    1. Experiment: An activity that produces data that is
          observed and recorded
    2. Trial: One single performance of the experiment
    3. Outcome: The result of one trial
    4. Event:
    5. Probability:
    6. Theoretical Probability:

    7. Experimental Probability:

Thursday, September 8, 2011
VOCABULARY
    1. Experiment: An activity that produces data that is
          observed and recorded
    2. Trial: One single performance of the experiment
    3. Outcome: The result of one trial
    4. Event: A collection of outcomes of an experiment
    5. Probability:
    6. Theoretical Probability:

    7. Experimental Probability:

Thursday, September 8, 2011
VOCABULARY
    1. Experiment: An activity that produces data that is
          observed and recorded
    2. Trial: One single performance of the experiment
    3. Outcome: The result of one trial
    4. Event: A collection of outcomes of an experiment
    5. Probability: The likelihood that something will occur
    6. Theoretical Probability:

    7. Experimental Probability:

Thursday, September 8, 2011
VOCABULARY
    1. Experiment: An activity that produces data that is
          observed and recorded
    2. Trial: One single performance of the experiment
    3. Outcome: The result of one trial
    4. Event: A collection of outcomes of an experiment
    5. Probability: The likelihood that something will occur
    6. Theoretical Probability: What you expect should occur in
          an experiment
    7. Experimental Probability:

Thursday, September 8, 2011
VOCABULARY
    1. Experiment: An activity that produces data that is
          observed and recorded
    2. Trial: One single performance of the experiment
    3. Outcome: The result of one trial
    4. Event: A collection of outcomes of an experiment
    5. Probability: The likelihood that something will occur
    6. Theoretical Probability: What you expect should occur in
          an experiment
    7. Experimental Probability: What actually occurs when
          you conduct an experiment
Thursday, September 8, 2011
PROBABILITY




Thursday, September 8, 2011
PROBABILITY

                              The likelihood that something will occur




Thursday, September 8, 2011
PROBABILITY

                              The likelihood that something will occur


                                     number of favorable outcomes
                              P(E) =
                                     number of possible outcomes




Thursday, September 8, 2011
QUESTION




Thursday, September 8, 2011
QUESTION


                   What is the difference between theoretical and
                             experimental probability?




Thursday, September 8, 2011
EXAMPLE 1
 You roll one six-sided die. What is the probability of rolling a
                     number greater than 4?




Thursday, September 8, 2011
EXAMPLE 1
 You roll one six-sided die. What is the probability of rolling a
                     number greater than 4?


                              P(# > 4)




Thursday, September 8, 2011
EXAMPLE 1
 You roll one six-sided die. What is the probability of rolling a
                     number greater than 4?

                                         2
                              P(# > 4) =
                                         6




Thursday, September 8, 2011
EXAMPLE 1
 You roll one six-sided die. What is the probability of rolling a
                     number greater than 4?

                                        2 1
                              P(# > 4) = =
                                        6 3




Thursday, September 8, 2011
EXAMPLE 1
 You roll one six-sided die. What is the probability of rolling a
                     number greater than 4?

                                        2 1
                              P(# > 4) = = or
                                        6 3




Thursday, September 8, 2011
EXAMPLE 1
 You roll one six-sided die. What is the probability of rolling a
                     number greater than 4?

                                        2 1     1
                              P(# > 4) = = or 33 %
                                        6 3     3




Thursday, September 8, 2011
EXAMPLE 2
A bag of lollipops has 4 orange, 6 grape, 2 watermelon, and 5
 cherry lollipops. Find the following probabilities of getting a
                        random lollipop.
                  a. P(grape)                b. P(not watermelon)



                                c. P(orange or cherry)



Thursday, September 8, 2011
EXAMPLE 2
A bag of lollipops has 4 orange, 6 grape, 2 watermelon, and 5
 cherry lollipops. Find the following probabilities of getting a
                        random lollipop.
                  a. P(grape)                   b. P(not watermelon)
                               6
                              17
                                   c. P(orange or cherry)



Thursday, September 8, 2011
EXAMPLE 2
A bag of lollipops has 4 orange, 6 grape, 2 watermelon, and 5
 cherry lollipops. Find the following probabilities of getting a
                        random lollipop.
                  a. P(grape)                   b. P(not watermelon)
                               6                            15
                              17                            17
                                   c. P(orange or cherry)



Thursday, September 8, 2011
EXAMPLE 2
A bag of lollipops has 4 orange, 6 grape, 2 watermelon, and 5
 cherry lollipops. Find the following probabilities of getting a
                        random lollipop.
                  a. P(grape)                    b. P(not watermelon)
                               6                            15
                              17                            17
                                   c. P(orange or cherry)
                                             9
                                            17
Thursday, September 8, 2011
EXAMPLE 3
       Find a coin and flip it 20 times. Keep track of how many
         heads and tails you flip in the table. Then answer the
                   questions based on your results.




Thursday, September 8, 2011
EXAMPLE 3
       Find a coin and flip it 20 times. Keep track of how many
         heads and tails you flip in the table. Then answer the
                   questions based on your results.

                   Outcome          Heads           Tails


                         Tally


                  Frequency

Thursday, September 8, 2011
EXAMPLE 3
       Find a coin and flip it 20 times. Keep track of how many
         heads and tails you flip in the table. Then answer the
                   questions based on your results.

                   Outcome          Heads                      Tails
                                                           n
                                                        ow
                                                 yo ur
                         Tally                 do nt!!!
                                             to me
                                          ed eri
                                        ne xp
                                    You    e
                  Frequency

Thursday, September 8, 2011
EXAMPLE 3
a. What percentage of heads were you expecting before you
               performed your experiment?



    b. What percentage of heads did you actually have in your
                          experiment?




Thursday, September 8, 2011
EXAMPLE 3
a. What percentage of heads were you expecting before you
               performed your experiment?
   Hopefully, you expected 50%. Why should you expect this?

    b. What percentage of heads did you actually have in your
                          experiment?




Thursday, September 8, 2011
EXAMPLE 3
a. What percentage of heads were you expecting before you
               performed your experiment?
   Hopefully, you expected 50%. Why should you expect this?

    b. What percentage of heads did you actually have in your
                          experiment?
                              Answers will vary. Why is that?



Thursday, September 8, 2011
PROBLEM SET




Thursday, September 8, 2011
PROBLEM SET

                               p. P9 #1-23 odd


“Your time is limited, so don’t waste it living someone else’s life. Don’t
be trapped by dogma - which is living with the results of other people’s
 thinking. Don’t let the noise of other’s opinions drown out your own
   inner voice. And most important, have the courage to follow your
heart and intuition. ey somehow already know what you truly want
         to become. Everything else is secondary.” - Steve Jobs
Thursday, September 8, 2011

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Geometry Section 0-3 1112

  • 1. SECTION 0-3 Simple Probability Thursday, September 8, 2011
  • 2. ESSENTIAL QUESTION • How do you find the probability of simple events? Thursday, September 8, 2011
  • 3. VOCABULARY 1. Experiment: 2. Trial: 3. Outcome: 4. Event: 5. Probability: 6. Theoretical Probability: 7. Experimental Probability: Thursday, September 8, 2011
  • 4. VOCABULARY 1. Experiment: An activity that produces data that is observed and recorded 2. Trial: 3. Outcome: 4. Event: 5. Probability: 6. Theoretical Probability: 7. Experimental Probability: Thursday, September 8, 2011
  • 5. VOCABULARY 1. Experiment: An activity that produces data that is observed and recorded 2. Trial: One single performance of the experiment 3. Outcome: 4. Event: 5. Probability: 6. Theoretical Probability: 7. Experimental Probability: Thursday, September 8, 2011
  • 6. VOCABULARY 1. Experiment: An activity that produces data that is observed and recorded 2. Trial: One single performance of the experiment 3. Outcome: The result of one trial 4. Event: 5. Probability: 6. Theoretical Probability: 7. Experimental Probability: Thursday, September 8, 2011
  • 7. VOCABULARY 1. Experiment: An activity that produces data that is observed and recorded 2. Trial: One single performance of the experiment 3. Outcome: The result of one trial 4. Event: A collection of outcomes of an experiment 5. Probability: 6. Theoretical Probability: 7. Experimental Probability: Thursday, September 8, 2011
  • 8. VOCABULARY 1. Experiment: An activity that produces data that is observed and recorded 2. Trial: One single performance of the experiment 3. Outcome: The result of one trial 4. Event: A collection of outcomes of an experiment 5. Probability: The likelihood that something will occur 6. Theoretical Probability: 7. Experimental Probability: Thursday, September 8, 2011
  • 9. VOCABULARY 1. Experiment: An activity that produces data that is observed and recorded 2. Trial: One single performance of the experiment 3. Outcome: The result of one trial 4. Event: A collection of outcomes of an experiment 5. Probability: The likelihood that something will occur 6. Theoretical Probability: What you expect should occur in an experiment 7. Experimental Probability: Thursday, September 8, 2011
  • 10. VOCABULARY 1. Experiment: An activity that produces data that is observed and recorded 2. Trial: One single performance of the experiment 3. Outcome: The result of one trial 4. Event: A collection of outcomes of an experiment 5. Probability: The likelihood that something will occur 6. Theoretical Probability: What you expect should occur in an experiment 7. Experimental Probability: What actually occurs when you conduct an experiment Thursday, September 8, 2011
  • 12. PROBABILITY The likelihood that something will occur Thursday, September 8, 2011
  • 13. PROBABILITY The likelihood that something will occur number of favorable outcomes P(E) = number of possible outcomes Thursday, September 8, 2011
  • 15. QUESTION What is the difference between theoretical and experimental probability? Thursday, September 8, 2011
  • 16. EXAMPLE 1 You roll one six-sided die. What is the probability of rolling a number greater than 4? Thursday, September 8, 2011
  • 17. EXAMPLE 1 You roll one six-sided die. What is the probability of rolling a number greater than 4? P(# > 4) Thursday, September 8, 2011
  • 18. EXAMPLE 1 You roll one six-sided die. What is the probability of rolling a number greater than 4? 2 P(# > 4) = 6 Thursday, September 8, 2011
  • 19. EXAMPLE 1 You roll one six-sided die. What is the probability of rolling a number greater than 4? 2 1 P(# > 4) = = 6 3 Thursday, September 8, 2011
  • 20. EXAMPLE 1 You roll one six-sided die. What is the probability of rolling a number greater than 4? 2 1 P(# > 4) = = or 6 3 Thursday, September 8, 2011
  • 21. EXAMPLE 1 You roll one six-sided die. What is the probability of rolling a number greater than 4? 2 1 1 P(# > 4) = = or 33 % 6 3 3 Thursday, September 8, 2011
  • 22. EXAMPLE 2 A bag of lollipops has 4 orange, 6 grape, 2 watermelon, and 5 cherry lollipops. Find the following probabilities of getting a random lollipop. a. P(grape) b. P(not watermelon) c. P(orange or cherry) Thursday, September 8, 2011
  • 23. EXAMPLE 2 A bag of lollipops has 4 orange, 6 grape, 2 watermelon, and 5 cherry lollipops. Find the following probabilities of getting a random lollipop. a. P(grape) b. P(not watermelon) 6 17 c. P(orange or cherry) Thursday, September 8, 2011
  • 24. EXAMPLE 2 A bag of lollipops has 4 orange, 6 grape, 2 watermelon, and 5 cherry lollipops. Find the following probabilities of getting a random lollipop. a. P(grape) b. P(not watermelon) 6 15 17 17 c. P(orange or cherry) Thursday, September 8, 2011
  • 25. EXAMPLE 2 A bag of lollipops has 4 orange, 6 grape, 2 watermelon, and 5 cherry lollipops. Find the following probabilities of getting a random lollipop. a. P(grape) b. P(not watermelon) 6 15 17 17 c. P(orange or cherry) 9 17 Thursday, September 8, 2011
  • 26. EXAMPLE 3 Find a coin and flip it 20 times. Keep track of how many heads and tails you flip in the table. Then answer the questions based on your results. Thursday, September 8, 2011
  • 27. EXAMPLE 3 Find a coin and flip it 20 times. Keep track of how many heads and tails you flip in the table. Then answer the questions based on your results. Outcome Heads Tails Tally Frequency Thursday, September 8, 2011
  • 28. EXAMPLE 3 Find a coin and flip it 20 times. Keep track of how many heads and tails you flip in the table. Then answer the questions based on your results. Outcome Heads Tails n ow yo ur Tally do nt!!! to me ed eri ne xp You e Frequency Thursday, September 8, 2011
  • 29. EXAMPLE 3 a. What percentage of heads were you expecting before you performed your experiment? b. What percentage of heads did you actually have in your experiment? Thursday, September 8, 2011
  • 30. EXAMPLE 3 a. What percentage of heads were you expecting before you performed your experiment? Hopefully, you expected 50%. Why should you expect this? b. What percentage of heads did you actually have in your experiment? Thursday, September 8, 2011
  • 31. EXAMPLE 3 a. What percentage of heads were you expecting before you performed your experiment? Hopefully, you expected 50%. Why should you expect this? b. What percentage of heads did you actually have in your experiment? Answers will vary. Why is that? Thursday, September 8, 2011
  • 33. PROBLEM SET p. P9 #1-23 odd “Your time is limited, so don’t waste it living someone else’s life. Don’t be trapped by dogma - which is living with the results of other people’s thinking. Don’t let the noise of other’s opinions drown out your own inner voice. And most important, have the courage to follow your heart and intuition. ey somehow already know what you truly want to become. Everything else is secondary.” - Steve Jobs Thursday, September 8, 2011