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Chi square tests and contingency tables Lecture 22 / 23 5th Lynette McLean Week 9 October 2007 1 This lecture continues from lecture 22 with some more examples of goodness of fit chi square tests.
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How to fill out chi square tests and

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How to fill out chi square tests:

01
Understand the purpose: Before filling out a chi square test, it is important to have a clear understanding of its purpose. Chi square tests are used to determine if there is a significant association between two categorical variables.
02
Define the null and alternative hypothesis: Next, you should define the null hypothesis, which assumes that there is no association between the variables, and the alternative hypothesis, which suggests that there is a significant association.
03
Collect data: To fill out a chi square test, you need to collect data on the two variables of interest. This can be done through surveys, observation, or existing data sources.
04
Create a contingency table: Once you have the data, you need to create a contingency table. This table should display the observed frequencies of each combination of values for the two variables.
05
Calculate expected frequencies: Using the observed frequencies, you can then calculate the expected frequencies under the assumption of no association. This can be done by multiplying the row total and column total for each cell and dividing by the overall total.
06
Calculate the chi square statistic: With the observed and expected frequencies, you can calculate the chi square statistic. This is done by taking the sum of the squared difference between the observed and expected frequencies for each cell, divided by the expected frequency.
07
Determine the degrees of freedom: The degrees of freedom for a chi square test can be calculated by taking the number of rows minus one, multiplied by the number of columns minus one.
08
Look up the critical value: Based on the desired level of significance and the degrees of freedom, you can look up the critical value in a chi square distribution table.
09
Compare the calculated statistic to the critical value: Finally, compare the calculated chi square statistic to the critical value. If the calculated statistic is greater than the critical value, you can reject the null hypothesis and conclude that there is a significant association between the variables.

Who needs chi square tests:

01
Researchers and scientists: Chi square tests are commonly used in research and scientific studies to analyze categorical data and determine if there is a relationship between variables.
02
Medical professionals: In the field of medicine, chi square tests can be used to analyze data related to disease prevalence, treatment outcomes, and other healthcare-related variables.
03
Social scientists: Social scientists often use chi square tests to analyze survey data, examine patterns in social behavior, and determine the significance of relationships between variables in their research.
04
Business analysts: In business and marketing, chi square tests can help analyze consumer preferences, determine the effectiveness of advertising campaigns, and identify market trends.
05
Quality control professionals: Chi square tests play a crucial role in quality control processes, helping to analyze data related to product defects, customer complaints, and overall product reliability.
Overall, anyone working with categorical data and wanting to determine if there is a significant association between variables can benefit from using chi square tests. These statistical tests provide valuable insights and help make informed decisions in various fields and industries.
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Chi square tests are statistical tests used to determine if there is a significant association between two categorical variables.
Researchers, statisticians, and anyone conducting studies that involve categorical data are required to file chi square tests.
To fill out chi square tests, you need to organize your data into a contingency table, calculate the expected frequencies, and then perform the chi square calculation to determine the test statistic.
The purpose of chi square tests is to determine if there is a significant relationship between two categorical variables.
The observed frequencies, expected frequencies, degrees of freedom, test statistic, and p-value must be reported on chi square tests.
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