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Chi-Square Test for Dependence

Recode variables BSIDEP2, SEDARE7 into SCRDREC, LNLYREC, DRGFRDREC respectively. Compute NEGSCALE as the sum of BSIDEP2 and BSIANX2. Generate frequency tables for SCRDREC, LNLYREC, DRGFRDREC, and NEGSCALE.

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Added on  2022-12-23

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This document explains the Chi-Square test for dependence and provides step-by-step instructions on how to conduct the test. It also includes examples and interpretations of the results. Find more study material on Desklib.

Chi-Square Test for Dependence

Recode variables BSIDEP2, SEDARE7 into SCRDREC, LNLYREC, DRGFRDREC respectively. Compute NEGSCALE as the sum of BSIDEP2 and BSIANX2. Generate frequency tables for SCRDREC, LNLYREC, DRGFRDREC, and NEGSCALE.

   Added on 2022-12-23

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STATISTICS
CHI-SQUARE
STUDENT ID:
[Pick the date]
1
Chi-Square Test for Dependence_1
Test 1: Lonely Recode & Scared Recode
Step 1: The requisite hypotheses are as stated below.
Null Hypothesis (H0): There is no significant dependence between the variables lonely recode
and scared recode. Thus, these can be assumed to be independent variables.
Alternative Hypothesis (H1): There is significant dependence between the variables lonely recode
and scared recode. Thus, these can be assumed to be dependent variables.
Step 2: Requisite assumptions
The key assumption with regards to Chi-square test is that the underlying variable should be
categorical in nature which is the case here. Further, it is expected that the data used for
conducting analysis should be in the form of frequencies or case count which is also satisfied for
the given scenario.
Step 3: The relevant test to be used here is the Chi-square test of independence which aims at
testing if the two variables selected are independent of each other or not.
Step 4: The result of the chi-square test has been obtained using SPSS and the relevant extract is
provided below.
Chi-Square Test for Dependence_2

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