pharmacy school A and B report summary of scores. Test claim that difference of means existsbetween two schools A and B. (a)  α = 5%, use  Classical approach & conclude it (b) conclude it with p-value approach  school A : n=80, X bar=37, S2=120 school B : n=60, X bar= 33, S2 = 90 Estimate of standard error= 138 P-value: Use t-distribution, we discover p-value is =l to 0.0224 for two-tailed test. P-value 0.0224< signi  level a/2=0.025, we reject. So there is a difference in the means of the two schools

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 pharmacy school A and B report summary of scores. Test claim that difference of means existsbetween two schools A and B. (a)  α = 5%, use  Classical approach & conclude it (b) conclude it with p-value approach

 school A : n=80, X bar=37, S2=120

school B : n=60, X bar= 33, S2 = 90

Estimate of standard error= 138

P-value: Use t-distribution, we discover p-value is =l to 0.0224 for two-tailed test. P-value 0.0224< signi  level a/2=0.025, we reject. So there is a difference in the means of the two schools

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