Give it a Try! The data below shows the mean scores in the post-test of two sample groups of students taught using two different methods of teaching mathematics. Method A Method B 1. Formulate a null hypothesis about the population mean. 2 Formulate an alternative hypothesis for (a) a two tailed test and (b) a one tailed test. = 80 = 90 n1 = 20 n2 = 10 1=10

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The data below shows the mean scores in the post-test of two sample groups of students taught
using two different methods of teaching mathematics.
Method A
Z = 80
= 90
ni = 20
n2 = 10
Method B
1. Formulate a null hypothesis about the population mean.
2 Formulate an alternative hypothesis for (a) a two tailed test and (b) a one tailed test.
= 10
-- .-
Transcribed Image Text:Give it a Try! The data below shows the mean scores in the post-test of two sample groups of students taught using two different methods of teaching mathematics. Method A Z = 80 = 90 ni = 20 n2 = 10 Method B 1. Formulate a null hypothesis about the population mean. 2 Formulate an alternative hypothesis for (a) a two tailed test and (b) a one tailed test. = 10 -- .-
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