Using SPSS, the outcome of the data analysis are as follow;
Paired Differences |
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95% Confidence Interval of the difference |
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Mean |
Std. Deviation |
Std. Error Mean |
Lower |
Upper |
T |
df |
Sig.(2-tailed) |
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Pair 1 |
Method A-Method B |
5.200 |
6.125 |
1.937 |
0.819 |
9.581 |
2.685 |
9 |
1-Provide a statement about the finding in this table for paired t-test and it is interpretation?
2-Report the estimate difference for ua-ub between the mean scores obtained by children taught by the two methods and its 95% confidence interval?
E. Using the same data, assuming that they are independent sample and not paired. Using SPSS, the outcome of the data analysis as follow.
Independent Samples Test |
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Levene’s Test for equality of variances |
t-test for equality of means |
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95% Confidence Interval of the difference |
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F |
Sig. |
t |
df |
Sig.(2-tailed) |
Mean Difference |
Std. Error Difference |
Lower |
Upper |
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Test score |
Equal variances assumed |
0.153 |
0.700 |
1.215 |
18 |
.240 |
5.200 |
4.280 |
-3.793 |
14.193 |
Equal variances not assumed |
1.215 |
17.694 |
.240 |
5.200 |
4.280 |
-3.804 |
14.204 |
1-What is the point estimate of the mean difference for test scores, making two possible assumptions for the structure of the data?
2-What is the purpose of levene’s test; and based on the result what does it suggest regarding the variances?
3-Provide a statement about the finding in this table for independent t-test and it is interpretation? [Note: the levene’s test showed equal variance is assumed]
1)We see that the CI(difference)=[0.819,9.581] which means the difference is greater than 0 at 95% interval.
2)Estimate differnce=5.2, CI=[0.819,9.581]
Part E
1)Point estimate=5.2
assumptions are: Equal variance, pooled variance, df=d1+d2-2
2)Levenes test shows us if we can assume the variances are equal. It dggests that the variances are equal.
3)The mean differences in the pooled sample show us that the mean difference is not significantly different from 0. The CI contains 0 in between them.
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