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Chi square uses categorical data. It looks at how many things fall into different categories, and calculates whether the probability of obtaining those count is significantly different from random.
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How to fill out chi square

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How to fill out chi square

01
To fill out a chi square, follow these steps:
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Determine the observed frequencies for each category or group in your data.
03
Calculate the expected frequencies for each category or group, assuming the null hypothesis is true.
04
Calculate the difference between the observed and expected frequencies for each category or group.
05
Square each difference value.
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Divide each squared difference value by the expected frequency for that category or group.
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Sum up all the resulting values to obtain the chi square statistic.
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Determine the degrees of freedom for your test (number of categories or groups minus 1).
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Consult a chi square distribution table or use a statistical software to find the critical chi square value corresponding to your desired significance level and degrees of freedom.
10
Compare the chi square statistic with the critical chi square value to determine if the null hypothesis should be rejected or not.

Who needs chi square?

01
Chi square is a statistical test used in various fields of study, such as:
02
- Research and experimental design
03
- Biology and genetics
04
- Social sciences
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- Survey and market research
06
- Quality control and industrial processes
07
- Epidemiology and public health
08
- Finance and business analytics
09
Anyone analyzing categorical data and looking to test for independence or goodness-of-fit can benefit from using chi square.
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Chi square is a statistical test used to determine if there is a significant association between two categorical variables.
Researchers, statisticians, or anyone conducting experiments or studies involving categorical data may be required to use and file chi square.
To fill out chi square, one must organize the data into a contingency table, calculate the expected frequencies, determine the degrees of freedom, and then calculate the chi square statistic.
The purpose of chi square is to test the hypothesis that there is no association between two categorical variables.
The contingency table, observed frequencies, expected frequencies, chi square statistic, degrees of freedom, and p-value must be reported on chi square.
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