How to apply Fisher’s exact test in SPSS homework?
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Fisher’s exact test is a statistical test that compares the proportions of groups in a sample. When using this test in SPSS, the sample being tested must consist of 2 groups or more. We are given a sample consisting of 6 students: S1: 5 men and 1 woman, S2: 3 men and 3 women S3: 4 men and 3 women, and S4: 3 men and 4 women Our hypotheses are: H0: S1 and S2 have the
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- To apply Fisher’s exact test in SPSS, we will need to import data in SPSS as it has no built-in capability to handle data like Fisher’s exact test. The data analysis is done through SAS or R, and you can import data directly from these tools as well. 2. Import the data in SPSS by clicking File > Import > From Another Program or by dragging the file from your desktop. You can also import data from CSV, TSV, Excel files or any other spreadsheet format using the
 
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In this section, you’ll learn how to apply the Fisher’s exact test in SPSS to analyze the correlation between two dependent variables. Before we begin, let me tell you that Fisher’s exact test is just one of the tests of variance to determine the number of different variables that are involved in a correlation. It is named after Rutherford Fisher, a statistical physicist who first introduced the Fisher’s exact test, but you can also think of it as a t-test in statistical terms. In other
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I have not applied Fisher’s exact test in SPSS homework. But I have heard about this test, which is widely used in research and statistics. Briefly describe the Fisher’s exact test and its role in SPSS homework. Also explain the significance of applying Fisher’s exact test in SPSS. their website I suggest to cover this topic using the next 3 sentences. Sentence 1: In SPSS homework, you may be asked to perform a hypothesis test (H0:
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In SPSS, Fisher’s exact test (FET) is a statistical test, which helps in determining the difference between two population means. Suppose I have a sample data set containing the values of four different columns (A, B, C, and D) from a set of ten observations. If the mean of column A is greater than that of column C, then the FET test would be performed using the following formula. Where m is the mean of column A, M is the mean of column C, and s is the standard deviation of column A