No TISK Problems or Mental Math this week While Miss Wiltjer passes back your graded work from last quarter, you should fill out the “What I think it means”

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Presentation transcript:

No TISK Problems or Mental Math this week While Miss Wiltjer passes back your graded work from last quarter, you should fill out the “What I think it means” line on today’s notes handout. - Do NOT use your book - Do NOT talk about it with a partner - Just write what you think of when you see the word Homework: Review definitions

§9-1 Probability You will have a CLOSED NOTES quiz this week on these definitions. Probability What do you think it means? Book’s Definition: Probability is a number between 0 and 1 that tells you how likely the event is to happen. The notation P(event) is read, “the probability that the event occurs” Example: The weather forecast shows there is a 40% chance of rain. 40% is the probability that it will rain; 40% = 0.4 and that is between 0 and 1.

§9-1 Probability Event What do you think it is? Book’s Definition: An event is any set of one or more outcomes. Example: Rolling an even number on a 6-sided die is an event.

§9-1 Probability Outcome What do you think it means? Book’s Definition: Each result of an experiment. Example: When I roll a six-sided die, two of the outcomes are 4 and 6.

§9-1 Probability Experiment What do you think it means? Book’s Definition: An activity in which results are observed. Example: Rolling a die is an experiment. How is an experiment different from an event?

§9-1 Probability Trial What do you think it means? Book’s Definition: Each observation in an experiment is a trial. Example: I rolled a die and it came up 5. Rolling the 5 is the trial.

§9-1 Probability Sample Space What do you think it means? Book’s Definition: The set of all possible outcomes of an experiment. Example: When rolling a 6-sided die, the sample space is: 1, 2, 3, 4, 5 and 6. How is sample space different from an outcome?

§9-1 Probability Impossible What do you think it means? Book’s Definition: An event whose probability is 0. An event that will never occur. Example: P(today is Saturday) = 0 The probability that today is Saturday is 0 because today is Monday. P(spin a 6) = 0 The probability of spinning a 6 is 0 because there is no six

§9-1 Probability Certain What do you think it means? Book’s Definition: An event with a probability of 1. An event that must occur. Example: P(spinning a number less than 10) = 1 This event must occur because the only outcomes are numbers less than ten

§9-1 Probability Final Probability Notes Probability is based on RANDOMNESS. This is based on an idea that each event is measurable in its likeliness. What type of events do you think are random?

Homework Review these definitions Remember, you will have a CLOSED NOTES quiz this week in which you will be expected to correctly define and identify the use of these terms.