Chi-Square Test for Goodness of Fit and Contingency Tables
Curriculum and historical examination lineage for Chi-Square Test for Goodness of Fit and Contingency Tables under Unit 3 (Testing of Hypothesis) of Probability and Statistics (21MAB202T) at SRMIST.
Historical appearance distribution across SRMIST Formative Tests (CT1, CT2) and University End Semester examinations.
Factual marks weightage of questions asked on this topic in historical examinations.
Question templates that recur across multiple examination cycles with similar conceptual stems.
“For an m\times n contingency table, the number of degrees of freedom equals (A) mn (B) m+n (C)...”
“The goodness of fit of a distribution is tested by (A) t-test (B) F-test (C) Chi-square test (D)...”
“In Chi-square test (A) \sum O_i \neq \sum E_i (B) \sum O_i = \sum E_i (C) \sum O_i > \sum E_i (D)...”
Representative historical questions extracted directly from SRMIST examination papers.
For an m\times n contingency table, the number of degrees of freedom equals (A) mn (B) m+n (C) (m+1)(n-1) (D) (m-1)(n-1)
The goodness of fit of a distribution is tested by (A) t-test (B) F-test (C) Chi-square test (D) Z-test
In Chi-square test (A) \sum O_i \neq \sum E_i (B) \sum O_i = \sum E_i (C) \sum O_i > \sum E_i (D) \sum O_i < \sum E_i
Examinations where questions for Chi-Square Test for Goodness of Fit and Contingency Tables have appeared.
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