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Definitions and explanations of various concepts related to the chi-square distribution and its associated tests, including the chi-square distribution with degrees of freedom, expected frequencies, cochran's rule, chi-square goodness-of-fit test, multinomial distribution, and chi-square test of independence. These tests help determine if a sample could have been drawn from a particular population or if there is independence between two qualitative variables.
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TERM 1
DEFINITION 1 In probability theory and statistics, the chi-squared distribution with k degrees of freedom is the distribution of a sum of the squares of k independent standard normal random variables. df =k-m- TERM 2
DEFINITION 2 Cochran's Rule: All expected frequencies should be at least 5 TERM 3
DEFINITION 3 helps you decide whether your sample could have been drawn from a particular type of populationthe chi-square test will be used because it it versatile and easy to understand TERM 4
DEFINITION 4 similar to the binomial distribution except there are three or more categoris of outcomeis defined by any k probabilities 1,2,,..k that sum of unityM&Ms candy color is an exampleno parameter but 6 different colors of M&Ms so df=6-m- 1=50.025 & 5 = 12. TERM 5
DEFINITION 5 df= (r-1)(k-1)r= row k=columnrow/total -> for bothcolumn x each row totalindividual total x percentage from above equation then square/ same percentageadd all total and compare to the critical value found on table A.