b. The Normality Test Calculation of Postest
Table 4.5The Normality Test Calculation of Postest
One-Sample Kolmogorov-Smirnov Test Final
Score N
37 Normal Parameters
a,b
Mean 76.378
Std. Deviation
7.2509 Most Extreme
Differences Absolute
.072 Positive
.065 Negative
-.072 Test Statistic
.072 Asymp. Sig. 2-tailed
.200
c,d
. The result test used
one sample Kolmogorov-Smirnov showed Asymp, Sig. 2- tailed was 0.200 grea
ter than significance level α 0.05 then it can be concluded that the residual required distribute assumption is normal.
1. Homogeneity Test
The next test used is homogeneity test. The purpose is to see whether the data is distributed in homogeneous or heterogeneous way.
The criteria of the test:
H :
: means the data is homogeneous.
H ₁:
: means the data is not homogeneous. : 1.74 in the significance degree 0.05
The calculation of data presented in the following table.
a. The Homogenity Test of Pretest Table 4.6 Homogenity Test of Pretest
Based on the table 4.6 , the Levene’s showed 0.025 in the significance degree
0.05. It means the researcher found H
0 is
accepted and stated that the variance is same. H
is accepted if the significant value of homogeneity test is higher than significant value α 0.05. The result of the homogeneity test is significant value is
higher than 0.05 0.025 0.05. It means that the data were homogenous.
Levenes Test of Equality of Error Variances
a
F df1
df2 Sig.
3.716 20
16 .025
b. The Homogenity Test of Postest Table 4.7 Homogenity Test of Postest
Based on the table, the Levene’s showed 0.034 towards significance value 0.05. It means the researcher found H
0 is
accepted and stated that the variance is same. H
is accepted if the significant value of homogeneity test is higher than significant value α 0.05. The result of the homogeneity test is significant value is
higher than 0.05 0.034 0.05. It means that the data were homogenous.
2. Statistical Hypothesis Test
For testing the statistical hypothesis of this research, the formulation used was
t-test. Levenes Test of Equality of Error
Variances
a
F df1
df2 Sig.
2.494 20
16 .034