The Result of Post Interview The Result of Post Test
M = 43.13
From that calculation, the mean score of the class in pretest was 43.13. It meant
that the students’ mean score before using jigsaw technique or before implementing Classroom Action Research CAR is 43.13.
Then, to know the percentage of students’ score who achieved the KKM 55 the writer used the calculation as follow:
P =
� �
x 100 P =
8 32
x 100
P = 25
From that calculation, the students’ score percentage in the pre test was 25 that means there were 8 students who achieved the KKM score
≥ 55 and there are 24 students were below the KKM
≥ 55. After calculating the result of posttest 1 in the cycle 1 of CAR, the writer
calculated the students’ score improvement from the pre test result. There
were three steps to know this improvement. The steps were calculating the students’ mean score of the class, calculating the students’ improvement score
into percentage and calculating the class percentage. The first step was to calculate the mean score of posttest 1. The
calculation as following: M
=
∑x �
M =
1920 32
M = 60.00
From that calculation, the students’ mean score of posttest in cycle 1 was 60.00. It proved that there were some improvements from the pretest mean
score. It could be seen from the pretest mean score 43.13 to the mean score of posttest 1 60.00. It improved 16.87 60.00 - 43,13.
The second step wa s to get the percentage of students’ improvement score
from pretest to posttest 1. The writer computed by using as follows:
P =
�1−� �
x 100
P =
60,00 −43,13
43,13
x 100
P =
16,87 43,13
x 100
P = 39.11
Based on that computation, the percentage of the students’ improvement score from pretest to posttest 1 was 39.11. It showed that the score in the
cycle 1 has improved 39.11 from the pretest score. The third step was to know the percentage of students who passed the
KKM. The calculation used the formulation as follow:
P =
� �
x 100
P =
20 32
x 100
P = 62.50
From the calculation, the class percentage which passed the KKM was 62.50. It meant that in the cycle 1 of Classroom Action Research CAR,
there were 20 students who passed the KKM and there were 12 students whose score were below the KKM. The class percentage of posttest 1 showed
some students’ improvement of the class percentage in the pretest 25. The st
udents’ improvement which passed the KKM is 35.25 62.50 - 25. Even though it is still needed more improvement because it could not achieve
yet 75 as the target of success Classroom Action Research. Next in the cycle 2 of CAR, the writer also calculated the result of the
posttest 2 to know further the score improvement either from the result of pretest or posttest 1. There were three steps in order to know this
improvement. The steps were to calculate the mean score of the class, to calculate the percentage of the students’ improvement score, and to calculate
the class percentage which passed the KKM ≥ 55.
Firstly was to calculate the mean score of the class in posttest 2. The calculation used as follows:
M
=
∑x �
M
=
2690 32
M
=
84.06
Based on the calculation, the mean score of post test 2 was 84.06 which means there were some
students’ improvement score 24.06 from the mean score of post test 1 84.06
– 60.00. The second step was to know the calculation of the percentage of
students’ improvement score. It used the calculation as following:
P =
�2−� �
x 100
P =
84,06 −43,13
43,13
x 100
P =
40,93 43,13
x 100
P = 94.89
Based on that computation, it could be seen that the posttest 2 improved 94.89 from the pretest or 58.15 94.89
– 60.00 : 60.00 from the posttest 1.
The last step was to know the percentage of students who passed the KKM. It used the calculation as following:
P =
� �
x 100
P =
32 32
x 100
P = 100
The calculation showed that there were 100 students who passed the KKM in the cycle 2. It meant that in the cycle 2 there were 32 or all of the
students passed the KKM. The class percentage of posttest 2 obviously shows improvements from the previous test; the improvement is 75 from the
pretest 100 - 25 or 37.50 from the class percentage of posttest 1 100 - 62.50.
Table 4.6
No. X1
X2 D
D-D D-D
1 8.0
4.0 4.0
-0.1 0.01
2 8.0
4.5 3.5
-0.6 0.36
3 8.0
5.5 2.5
-1.6 2.56
4 8.0
5.5 2.5
-1.6 2.56
5 8.0
4.0 4.0
-0.1 0.01
6 8.0
3.5 4.5
0.4 0.16
7 8.0
3.5 4.5
0.4 0.16
8 9.0
3.5 5.5
1.4 1.96
9 9.0
4.5 4.5
0.4 0.16
10 9.0
4.0 5.0
0.9 0.81
11 9.0
5.5 3.5
-0.6 0.36
12 9.0
4.0 5.0
0.9 0.81
13 9.0
4.0 5.0
0.9 0.81
14 8.0
5.5 2.5
-1.6 2.56
15 8.5
4.5 4.0
-0.1 0.01
16 8.5
4.0 4.5
0.4 0.16
17 8.5
3.5 5.0
0.9 0.81
18 8.0
4.0 4.0
-0.1 0.01
19 8.0
3.5 4.5
0.4 0.16
20 8.0
3.5 4.5
0.4 0.16
21 8.5
5.5 3.0
-1.1 1.21
22 9.0
5.5 3.5
-0.6 0.36
23 8.5
4.5 4.0
-0.1 0.01
24 8.5
4.0 4.5
0.4 0.16
25 8.5
3.5 5.0
0.9 0.81
26 8.5
3.5 5.0
0.9 0.81
27 8.5
4.5 4.0
-0.1 0.01
28 8.5
5.5 3.0
-1.1 1.21
29 8.5
6.0 2.5
-1.6 2.56
30 8.5
3.5 5.0
0.9 0.81
31 8.5
3.5 5.0
0.9 0.81
32 8.5
4.0 4.5
0.4 0.16
Amount 132.0
23.52
D = ∑
D n
=
132 32
=
4.1
S
D 2
= ∑
D−D n
−1
=
23.52 32
−1
=
23.52 31
=
0.76
S
D
= √0.76 = 0.87
t
o
= D-
μ
o √n
SD
= 4.1-0
√32
0.87
= 4.1 x
5.66 0.87
=
23.206 0.87
= 26.7 α = 0.05, t
0.0531
= 1.696 t
o
= 26.7 t
0.0531
= 1.696 D.
The Testing of the Action Hypothesis
In order to prove the hypothesis of the action that jigsaw technique can improve students’ reading comprehension of narrative text significantly, the writer
used t-test formula with two different assumptions. If “t
o
” is higher than “t-table”, the hypothesis of action that jigsaw technique can improve students’ reading comprehension of narrative text is accepted. But if
“t
o
” is lower than “t-table”, the hypothesis of action that jigsaw technique can improve students’ reading comprehension of narrative text is not accepted.
According to the calculation of the result of “t” test, the writer found that the value of “t-table” is 1.69 for degree of significance 5. By comparing the value
of “t
o
” 26.7 and “t-table” on the degree of significance 5, the writer summarizes that “t
o
” is higher than “t-table”. It means that the hypothesis of action is accepted. The writer concludes that jigsaw technique can improve students’ reading
comprehension of narrative text.