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Working With Binomial
Distributions


 Let's take apart a typical
 problem about alarm
 clocks and see how the
 pieces fit together.




                  Puzzle Alarm Clock by evadedave
A manufacturer produces 24 yard alarms per week. Six percent of all the
alarms produced are defective. What is the probability of getting two
defective alarms in one week?
The above problem is an example of a binomial probability experiment.
Some properties of a binomial experiment are:
1. There are a set number of trials in this experiment.
      • In this case, there are 24 trials
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008
Applied Math 40S April 8, 2008

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Applied Math 40S April 8, 2008

  • 1. Working With Binomial Distributions Let's take apart a typical problem about alarm clocks and see how the pieces fit together. Puzzle Alarm Clock by evadedave
  • 2. A manufacturer produces 24 yard alarms per week. Six percent of all the alarms produced are defective. What is the probability of getting two defective alarms in one week? The above problem is an example of a binomial probability experiment. Some properties of a binomial experiment are: 1. There are a set number of trials in this experiment. • In this case, there are 24 trials