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Warm Up

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Title: Slide 1 Author: HRW Last modified by: Brandolyn Patterson Created Date: 10/14/2002 6:20:28 PM Document presentation format: On-screen Show (4:3) – PowerPoint PPT presentation

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Title: Warm Up


1
Preview
Warm Up
California Standards
Lesson Presentation
2
Warm Up Write each fraction in simplest
form. 1. 2. 3. 4.
8
64
3
(No Transcript)
4
Vocabulary
experiment trial outcome sample
space event probability
5
An experiment is an activity in which results are
observed. Each observation is called a trial, and
each result is called an outcome. The sample
space is the set of all possible outcomes of an
experiment.


  • Experiment Sample Space
  • flipping a coin heads, tails
  • rolling a number cube 1, 2, 3, 4, 5, 6

6
  • An event is any set of one or more outcomes. The
    probability of an event is a number from 0 (or
    0) to 1 (or 100) that tells you how likely the
    event is to happen. You can write probability as
    a fraction, a decimal, or a percent.
  • A probability of 0 means the event is
    impossible, or can never happen.
  • A probability of 1 means the event is certain,
    or will always happen.
  • The probabilities of all the outcomes in the
    sample space add up to 1.

7
Never Happens about Always happens
half the time happens
1
0
0 0.25 0.5
0.75 1 0 25
50 75 100
8
Additional Example 1A Finding Probabilities of
Outcomes in a Sample Space
Give the probability for each outcome.
The basketball team has a 70 chance of winning.
P(win) 70 0.7. P(lose) 1 0.7 0.3, or
30
9
Additional Example 1B Finding Probabilities of
Outcomes in a Sample Space
Give the probability for each outcome.
3 8
10
Additional Example 1B Continued
Check The probabilities of all the outcomes must
add to 1.
?
11
Check It Out! Example 1A
Give the probability for each outcome.
The polo team has a 50 chance of winning.
P(win) 50 0.5. P(lose) 1 0.5 0.5, or
50.
12
Check It Out! Example 1B
Give the probability for each outcome.
Outcome Teal Red Orange
Probability
3 8
13
Check It Out! Example 1B Continued
Check The probabilities of all the outcomes must
add to 1.
?
14
To find the probability of an event, add the
probabilities of all the outcomes included in the
event.
15
Additional Example 2A Finding Probabilities of
Events
A quiz contains 5 true-false questions. Suppose
you guess randomly on every question. The table
below gives the probability of each score.
What is the probability of guessing 3 or more
correct?
The event three or more correct consists of the
outcomes 3, 4, and 5.
P(3 or more correct) 0.313 0.156 0.031
0.5, or 50.
16
Additional Example 2B Finding Probabilities of
Events
A quiz contains 5 true-false questions. Suppose
you guess randomly on every question. The table
below gives the probability of each score.
What is the probability of guessing fewer than 2
correct?
The event fewer than 2 correct consists of the
outcomes 0 and 1.
P(fewer than 2 correct) 0.031 0.156
0.187, or 18.7.
17
Check It Out! Example 2A
A quiz contains 5 true-false questions. Suppose
you guess randomly on every question. The table
below gives the probability of each score.
What is the probability of guessing 2 or more
correct?
The event two or more correct consists of the
outcomes 2, 3, 4, and 5.
P(2 or more) 0.313 0.313 0.156 0.031
0.813, or 81.3.
18
Check It Out! Example 2B
A quiz contains 5 true-false questions. Suppose
you guess randomly on every question. The table
below gives the probability of each score.
What is the probability of guessing fewer than 3
correct?
The event fewer than 3 consists of the outcomes
0, 1, and 2.
P(fewer than 3) 0.031 0.156 0.313 0.5, or
50.
19
Lesson Quiz
Use the table to find the probability of each
event. 1. 1 or 2 occurring 2. 3 not
occurring 3. 2, 3, or 4 occurring
0.351
0.874
0.794
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