MATH221 Statistics � Lab Week 4
This Assignment Solution covers lab work and exercises from MATH221 Statistics, Week 4.
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MATH221 Statistics – Lab Week 4
Name:_______________________
MATH221
Statistical Concepts:
• Probability
• Binomial Probability Distribution
Calculating Binomial Probabilities
➢ Open a new MINITAB worksheet.
➢ We are interested in a binomial experiment with 10 trials. First, we will make the
probability of a success ¼. Use MINITAB to calculate the probabilities for this
distribution. In column C1 enter the word ‘success’ as the variable name (in the
shaded cell above row 1. Now in that same column, enter the numbers zero through
ten to represent all possibilities for the number of successes. These numbers will end
up in rows 1 through 11 in that first column. In column C2 enter the words ‘one
fourth’ as the variable name. Pull up Calc > Probability Distributions > Binomial
and select the radio button that corresponds to Probability. Enter 10 for the Number
of trials: and enter 0.25 for the Event probability:. For the Input column: select
‘success’ and for the Optional storage: select ‘one fourth’. Click the button OK and
the probabilities will be displayed in the Worksheet.
➢ Now we will change the probability of a success to ½. In column C3 enter the words
‘one half’ as the variable name. Use similar steps to that given above in order to
calculate the probabilities for this column. The only difference is in Event
probability: use 0.5.
➢ Finally, we will change the probability of a success to ¾. In column C4 enter the
words ‘three fourths’ as the variable name. Again, use similar steps to that given
above in order to calculate the probabilities for this column. The only difference is in
Event probability: use 0.75.
Plotting the Binomial Probabilities
1. Create plots for the three binomial distributions above. Select Graph > Scatter Plot
and Simple then for graph 1 set Y equal to ‘one fourth’ and X to ‘success’ by clicking
on the variable name and using the “select” button below the list of variables. Do this
two more times and for graph 2 set Y equal to ‘one half’ and X to ‘success’, and for
Name:_______________________
MATH221
Statistical Concepts:
• Probability
• Binomial Probability Distribution
Calculating Binomial Probabilities
➢ Open a new MINITAB worksheet.
➢ We are interested in a binomial experiment with 10 trials. First, we will make the
probability of a success ¼. Use MINITAB to calculate the probabilities for this
distribution. In column C1 enter the word ‘success’ as the variable name (in the
shaded cell above row 1. Now in that same column, enter the numbers zero through
ten to represent all possibilities for the number of successes. These numbers will end
up in rows 1 through 11 in that first column. In column C2 enter the words ‘one
fourth’ as the variable name. Pull up Calc > Probability Distributions > Binomial
and select the radio button that corresponds to Probability. Enter 10 for the Number
of trials: and enter 0.25 for the Event probability:. For the Input column: select
‘success’ and for the Optional storage: select ‘one fourth’. Click the button OK and
the probabilities will be displayed in the Worksheet.
➢ Now we will change the probability of a success to ½. In column C3 enter the words
‘one half’ as the variable name. Use similar steps to that given above in order to
calculate the probabilities for this column. The only difference is in Event
probability: use 0.5.
➢ Finally, we will change the probability of a success to ¾. In column C4 enter the
words ‘three fourths’ as the variable name. Again, use similar steps to that given
above in order to calculate the probabilities for this column. The only difference is in
Event probability: use 0.75.
Plotting the Binomial Probabilities
1. Create plots for the three binomial distributions above. Select Graph > Scatter Plot
and Simple then for graph 1 set Y equal to ‘one fourth’ and X to ‘success’ by clicking
on the variable name and using the “select” button below the list of variables. Do this
two more times and for graph 2 set Y equal to ‘one half’ and X to ‘success’, and for
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Document Details
University
University of Wollongong
Subject
Statistics