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Match List I with List II and select the correct answer using the codes given below the list:List I (Parametric Tests)• (P) Independent Samples t-test
Question

Match List I with List II and select the correct answer using the codes given below the list:

List I (Parametric Tests)
• (P) Independent Samples t-test
• (Q) One Way ANOVA
• (R) Dependent Samples t-test
• (S) Pearson's correlation

List II (Non-Parametric Alternative)
• (1) Sign test
• (2) Median Test
• (3) Binomial test
• (4) Kruskal-Wallis test
• (5) Kendall's Tau

A.

(P)-(2), (Q)-(4), (R)-(1), (S)-(5)

B.

(P)-(4), (Q)-(2), (R)-(1), (S)-(3)

C.

(P)-(1), (Q)-(2), (R)-(3), (S)-(5)

D.

(P)-(2), (Q)-(1), (R)-(4), (S)-(3)

Correct option is A

Samples t-test → Median Test;
One-Way ANOVA → Kruskal-Wallis;
Dependent Samples t-test → Sign test;
Pearson's correlation → Kendall's Tau.

Information Booster:
• Parametric tests assume normal distribution and interval/ratio data; non-parametric tests don't require these assumptions
• Median Test (or Mann-Whitney U) compares two independent groups on ordinal data—alternative to independent t-test
• Kruskal-Wallis test compares three or more independent groups—non-parametric alternative to one-way ANOVA
• Sign test compares paired observations by counting positive vs. negative differences—alternative to paired t-test
• Kendall's Tau measures monotonic association between variables—alternative to Pearson's correlation
• Non-parametric tests are used when data violate parametric assumptions (non-normal distribution, ordinal scales, small samples)

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