The table above shows that the data of the control class is 35 with sum 2260. Mean score from the control class is 64.57, the variance score is 68.19, and deviation
standard is 8.257. The highest score of the control class is 80.00 and the lowest score is 45.00. The median score is 65.00 and the mode score is 65.00
According  to  the  table  above,  it  can  be  made  table  of  frequency  distribution which is presented as follows:
Table 4.10 Table of Frequency Distribution of Post-test Result of Control Class
Score
Frequency Percent
Valid 45
2 5.7
55 4
11.4 60
7 20.0
65 9
25.7 70
8 22.9
75 3
8.6 80
2 5.7
Total 35
100.0
Beside the table of frequency distribution, it also can be describe by a diagram which is presented as follows:
Picture 4.4 Diagram of Post-test Result of Control Class
c. Normality Test
1 Pre-test Normality Test
The normality test in this research use Kolmogorov-Smirnov methods in SPSS v.16 for Windows with criteria
ρ  0.05. The results of normality test of the data are
presented as follows: Table 4.11
Normality Pre-test Results between Experimental Class and Control Class
CLASS Kolmogorov-Smirnov
a
Statistic df
Sig. PRETEST
1 EXPERIMENT .119
35 .200
2 CONTROL .138
35 .091
From  the  table  4.11,  it  can  be  seen  that  the  significance  of  pre-test  score  in experimental class is 0.200. It can be concluded that the data are normally distributed
because 0.200  0.05. Meanwhile, the significance of pre-test score in control class is
1 2
3 4
5 6
7 8
9
45 50
55 60
65 70
75 80
0.091.  According  to  the  requirement  that  had  mentioned  in  chapter  III,  if  the significance score of Asyim Sig 2 tailed 0.05, so the data is come from the normal
population,  but  if  Asyim  Sig  2  tailed  0.05,  so  the  data  is  not  come  from  normal population.Therefore, the data are normally distributed because 0.091  0.05. In other
words,  the  pretest  result  in  both  experimental  class  and  control  class  are  normally distributed.
2 Post-test Normality Test
The normality test in this research use Kolmogorov-Smirnov methods in SPSS v.16 for Windows with criteria
ρ  0.05. The results of normality test of the data are presented as follows:
Table 4.12 NormalityPost-test Results between Experimental Class and Control Class
CONTROL Kolmogorov-Smirnov
a
Statistic df
Sig. POSTTEST
1 .138
35 .090
2 .149
35 .108
From the table  4.12, it can be seen  that the significance of post-test score in experimental class is 0.090. It can be concluded that the data are normally distributed
because 0.090  0.05. Meanwhile, the significance of post-test score in control class is  0.108.  Therefore,  the  data  are  also  normally  distributed  because  0.108    0.05.  In
other  words,  the  post-test  result  in  both  experimental  class  and  control  class  are normally distributed.
d. Homogeneity Test
1 Pre-test Homogeneity Test
Based  on  the  calculation  of  normality,  the  researcher  got  the  result  that  all data  in  pre-test  and  post-test  of  both  experiment  class  and  control  class  have  been
distributed  normally.  The  next  step  of  the  calculation  was  finding  the  pre-test  and post-test  homogeneity  of  the  data  by  usingSPSS  v.16  for  Windows¸  specificallyby
using Kolmogorov-Smirnov method. The results of pre-test homogeneity test of the data are presented as follows:
Table 4.13 HomogeneityPre-test Results between Experimental Class and Control Class
Levene Statistic df1
df2 Sig.
1.133 1
68 .291
The  table  4.13  shows  that  the  significance  of  pre-test  result  between experimental  class  and  control  class  is  0.291.  Therefore,  it  can  be  concluded  that
there  is  no  a  significant  difference  between  experimental  class  and  control  class because 0.291  0.05.
2 Post-test Homogeneity Test
The  post-test  homogeneity  of  the  data  is  also  done  by  using  SPSS  v.16  for Windows¸ specificallyby using Kolmogorov-Smirnov method. The results of post-test
homogeneity test of the data are presented as follows:
Table 4.14 HomogeneityPost-test Results between Experimental Class and Control Class
Levene Statistic df1
df2 Sig.
.048 1
68 .827
The  table  4.13  shows  that  the  significance  of  post-test  result  between experimental  class  and  control  class  is  0.827.  Therefore,  it  can  be  concluded  that
there  is  no  a  significant  difference  between  experimental  class  and  control  class because 0.827  0.05.
e. Hypothesis Test
The  last  calculation  was  testing  the  hypothesis.  This  was  the  crucial calculation  to  answer  the  problem  formulation  of  this  research  that  whether  there  is
significant different between students’ reading achievement in experiment classwhich were  given  Collaborative  Strategic  Reading  CSR
technique  and students’ reading achievement  in  control  class  which  were  not.  The  writer  used  SPSS  v.16  for
Windowsprogram which is Paired Sample Test. The criteria for hypothesis test are as follow:
If the significance of T-test  0.05 the H
o
is accepted If the significance of T-test  0.05 the H
o
is rejected or H
1
is accepted The  table  below  shows  the  result  between  the  experiment  class  which  were
given  Collaborative  Strategic  Reading  CSR  technique  in  reading  class,  and  the control class which were not.
Table 4.15 T-test Result
Paired Differences
t df
Sig. 2-
tailed Mean
Std. Deviation
Std. Error
Mean 95 Confidence Interval
of the Difference Lower
Upper Postest  Experim
ent - Control
1.78571E1  11.89944  2.01137 13.76954  21.94474  8.878
34 .000