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UUNNIITT 99..66 EEXXPPEERRIIMMEENNTTAALL 
PPRROOBBAABBLLIILLIITTYY
Warm Up: Part I 
Write the equivalent percent. 
1. 30% 2. 
25% 
16% 
20% 
3. 4. 
Write the equivalent fraction. 
5. 
7. 
6. 
50% 10% 
8. 
40% 35%
Warm Up: Part II 
Write the equivalent decimal. 
9. 18% 10. 50% 
0.18 0.5 
0.2 0.9 
11. 12.
Objectives 
Determine the experimental 
probability of an event. 
Use experimental probability to make 
predictions.
Vocabulary 
experiment experimental probability 
trial prediction 
outcome 
sample space 
event 
probability
An experiment is an activity involving chance. 
Each repetition or observation of an experiment is a 
trial, and each possible result is an outcome. The 
sample space of an experiment is the set of all 
possible outcomes.
Example 1: Identifying Sample Spaces and Outcomes 
Identify the sample space and the outcome 
shown for each experiment. 
A. Rolling a number cube 
Sample space:{1, 2, 3, 4, 5, 6} 
Outcome shown: 4 
B. Spinning a spinner 
Sample space:{red, green, 
orange, purple} 
Outcome shown: green
Check It Out! Example 1 
Identify the sample space and the outcome 
shown for the experiment: rolling a number 
cube. 
Sample space: {1, 2, 3, 4, 5, 6} 
Outcome shown: 3
An event is an outcome or set of outcomes in an 
experiment. Probability is the measure of how 
likely an event is to occur. Probabilities are 
written as fractions or decimals from 0 to 1, or 
as percents from 0% to 100%.
Impossible 
As likely as not 
Certain 
Unlikely Likely 
0% 
Events with a 
probability of 
0% never 
happen. 
50% 
Events with a 
probability of 50% 
have the same 
chance of 
happening as not. 
100% 
Events with a 
probability of 
100% always 
happen.
Example 2: Estimating the Likelihood of an Event 
Write impossible, unlikely, as likely as not, 
likely, or certain to describe each event. 
A. A shoe selected from a pair of shoes fits the 
right foot. as likely as not 
B. Katrina correctly guesses the last digit of a 
phone number. unlikely 
C. Max pulls a green marble from a bag of all green 
marbles. certain 
D. A randomly selected month contains the letter R. 
likely
Check It Out! Example 2 
Write impossible, unlikely, as likely as not, 
likely, or certain to describe the event: 
Anthony rolls a number less than 7 on a 
standard number cube. 
The highest number on a standard number cube 
is 6. Thus it is certain the number will be less 
than 7.
You can estimate the probability of an event by 
performing an experiment. The experimental 
probability of an event is the ratio of the 
number of times the event occurs to the number 
of trials. The more trials performed, the more 
accurate the estimate will be.
Example 3A: Finding Experimental Probability 
Outcome Frequency 
Green 15 
Orange 10 
Purple 8 
Pink 7 
An experiment consists of 
spinning a spinner. Use the 
results in the table to find 
the experimental 
probability of the event. 
Spinner lands on orange
Example 3B: Finding Experimental Probability 
An experiment consists of 
spinning a spinner. Use the 
results in the table to find 
the experimental 
probability of the event. 
Spinner does not land on green 
Outcome Frequency 
Green 15 
Orange 10 
Purple 8 
Pink 7
Check It Out! Example 3a 
An experiment consists of 
spinning a spinner. Use the 
results in the table to find 
the experimental 
probability of each event. 
Spinner lands on red 
Outcome Frequency 
Red 7 
Blue 8 
Green 5
Check It Out! Example 3b 
An experiment consists of 
spinning a spinner. Use the 
results in the table to find 
the experimental 
probability of each event. 
Outcome Frequency 
Red 7 
Blue 8 
Green 5 
Spinner does not land on red
You can use experimental probability to make 
predictions. A prediction is an estimate or 
guess about something that has not yet 
happened.
Example 4A: Quality Control Application 
A manufacturer inspects 500 strollers and finds 
that 498 have no defects. 
What is the experimental probability that a 
stroller chosen at random has no defects? 
Find the experimental probability that a stroller has 
no defects. 
= 99.6% 
The experimental probability that a stroller has no 
defects is 99.6%.
Example 4B: Manufacturing Application 
A manufacturer inspects 500 strollers and finds 
that 498 have no defects. 
The manufacturer shipped 3500 strollers to a 
distribution center. Predict the number of 
strollers that are likely to have no defects. 
Find 99.6% of 3500. 
0.996(3500) = 3486 
The prediction is that 3486 strollers will have no 
defects.
Check It Out! Example 4a 
A manufacturer inspects 1500 electric 
toothbrush motors and finds 1497 have no 
defects. 
What is the experimental probability that a 
motor chosen at random will have no defects? 
Find the experimental probability that a motor has 
no defects. 
= 99.8%
Check It Out! Example 4b 
A manufacturer inspects 1500 electric 
toothbrush motors and finds 1497 have no 
defects. 
There are 35,000 motors in a warehouse. 
Predict the number of motors that are likely to 
have no defects. 
Find 99.8% of 35,000. 
0.998(35000) = 34930 
The prediction is that 34,930 motors will have no 
defects.
Lesson Quiz: Part I 
1. Identify the sample space and the outcome 
shown for selecting a marble. 
Sample space: {red, green, yellow} 
Outcome shown: red
Lesson Quiz: Part II 
2. An experiment consists of spinning a spinner. 
Use the results in the table to find the 
experimental probability of landing on blue. 
Outcome Frequency 
Red 9 
Blue 6 
Yellow 5
Lesson Quiz: Part III 
3. The neighbors’ dog barked at Tana the last 4 
out of 5 times she walked by their house. 
a. What is the experimental probability that 
the dog barks at Tana when she walks past 
the house? 80% 
b. Predict the number of times the dog will bark 
at Tana if she walks past the house 45 times. 
36
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respective owners. 
Copyright Disclaimer Under 
Section 107 of the 
Copyright Act 1976, 
allowance is made for "fair 
use" for purposes such as 
criticism, comment, news 
reporting, TEACHING, 
scholarship, and research. 
Fair use is a use permitted 
by copyright statute that 
might otherwise be 
infringing. 
Non-profit, EDUCATIONAL 
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Algebra unit 9.6

  • 1. UUNNIITT 99..66 EEXXPPEERRIIMMEENNTTAALL PPRROOBBAABBLLIILLIITTYY
  • 2. Warm Up: Part I Write the equivalent percent. 1. 30% 2. 25% 16% 20% 3. 4. Write the equivalent fraction. 5. 7. 6. 50% 10% 8. 40% 35%
  • 3. Warm Up: Part II Write the equivalent decimal. 9. 18% 10. 50% 0.18 0.5 0.2 0.9 11. 12.
  • 4. Objectives Determine the experimental probability of an event. Use experimental probability to make predictions.
  • 5. Vocabulary experiment experimental probability trial prediction outcome sample space event probability
  • 6. An experiment is an activity involving chance. Each repetition or observation of an experiment is a trial, and each possible result is an outcome. The sample space of an experiment is the set of all possible outcomes.
  • 7. Example 1: Identifying Sample Spaces and Outcomes Identify the sample space and the outcome shown for each experiment. A. Rolling a number cube Sample space:{1, 2, 3, 4, 5, 6} Outcome shown: 4 B. Spinning a spinner Sample space:{red, green, orange, purple} Outcome shown: green
  • 8. Check It Out! Example 1 Identify the sample space and the outcome shown for the experiment: rolling a number cube. Sample space: {1, 2, 3, 4, 5, 6} Outcome shown: 3
  • 9. An event is an outcome or set of outcomes in an experiment. Probability is the measure of how likely an event is to occur. Probabilities are written as fractions or decimals from 0 to 1, or as percents from 0% to 100%.
  • 10. Impossible As likely as not Certain Unlikely Likely 0% Events with a probability of 0% never happen. 50% Events with a probability of 50% have the same chance of happening as not. 100% Events with a probability of 100% always happen.
  • 11. Example 2: Estimating the Likelihood of an Event Write impossible, unlikely, as likely as not, likely, or certain to describe each event. A. A shoe selected from a pair of shoes fits the right foot. as likely as not B. Katrina correctly guesses the last digit of a phone number. unlikely C. Max pulls a green marble from a bag of all green marbles. certain D. A randomly selected month contains the letter R. likely
  • 12. Check It Out! Example 2 Write impossible, unlikely, as likely as not, likely, or certain to describe the event: Anthony rolls a number less than 7 on a standard number cube. The highest number on a standard number cube is 6. Thus it is certain the number will be less than 7.
  • 13. You can estimate the probability of an event by performing an experiment. The experimental probability of an event is the ratio of the number of times the event occurs to the number of trials. The more trials performed, the more accurate the estimate will be.
  • 14.
  • 15. Example 3A: Finding Experimental Probability Outcome Frequency Green 15 Orange 10 Purple 8 Pink 7 An experiment consists of spinning a spinner. Use the results in the table to find the experimental probability of the event. Spinner lands on orange
  • 16. Example 3B: Finding Experimental Probability An experiment consists of spinning a spinner. Use the results in the table to find the experimental probability of the event. Spinner does not land on green Outcome Frequency Green 15 Orange 10 Purple 8 Pink 7
  • 17. Check It Out! Example 3a An experiment consists of spinning a spinner. Use the results in the table to find the experimental probability of each event. Spinner lands on red Outcome Frequency Red 7 Blue 8 Green 5
  • 18. Check It Out! Example 3b An experiment consists of spinning a spinner. Use the results in the table to find the experimental probability of each event. Outcome Frequency Red 7 Blue 8 Green 5 Spinner does not land on red
  • 19. You can use experimental probability to make predictions. A prediction is an estimate or guess about something that has not yet happened.
  • 20. Example 4A: Quality Control Application A manufacturer inspects 500 strollers and finds that 498 have no defects. What is the experimental probability that a stroller chosen at random has no defects? Find the experimental probability that a stroller has no defects. = 99.6% The experimental probability that a stroller has no defects is 99.6%.
  • 21. Example 4B: Manufacturing Application A manufacturer inspects 500 strollers and finds that 498 have no defects. The manufacturer shipped 3500 strollers to a distribution center. Predict the number of strollers that are likely to have no defects. Find 99.6% of 3500. 0.996(3500) = 3486 The prediction is that 3486 strollers will have no defects.
  • 22. Check It Out! Example 4a A manufacturer inspects 1500 electric toothbrush motors and finds 1497 have no defects. What is the experimental probability that a motor chosen at random will have no defects? Find the experimental probability that a motor has no defects. = 99.8%
  • 23. Check It Out! Example 4b A manufacturer inspects 1500 electric toothbrush motors and finds 1497 have no defects. There are 35,000 motors in a warehouse. Predict the number of motors that are likely to have no defects. Find 99.8% of 35,000. 0.998(35000) = 34930 The prediction is that 34,930 motors will have no defects.
  • 24. Lesson Quiz: Part I 1. Identify the sample space and the outcome shown for selecting a marble. Sample space: {red, green, yellow} Outcome shown: red
  • 25. Lesson Quiz: Part II 2. An experiment consists of spinning a spinner. Use the results in the table to find the experimental probability of landing on blue. Outcome Frequency Red 9 Blue 6 Yellow 5
  • 26. Lesson Quiz: Part III 3. The neighbors’ dog barked at Tana the last 4 out of 5 times she walked by their house. a. What is the experimental probability that the dog barks at Tana when she walks past the house? 80% b. Predict the number of times the dog will bark at Tana if she walks past the house 45 times. 36
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