21 numbers, 30 samples is gotten between auditory learning style and visual learning
style.
Table 4.1 Score of Auditory Learning Style and Visual Learning Style
NO NAME OF SAMPLES
SCORE X
01 STUDENT 1
82 02
STUDENT 2 76
03 STUDENT 3
79 04
STUDENT 4 77
05 STUDENT 5
70 06
STUDENT 6 74
07 STUDENT 7
86 08
STUDENT 8 82
09 STUDENT 9
71 10
STUDENT 10 79
11 STUDENT 11
85 12
STUDENT 12 80
13 STUDENT 13
83 14
STUDENT 14 79
15 STUDENT 15
75 16
STUDENT 16 75
17 STUDENT 17
88 18
STUDENT 18 76
19 STUDENT 19
81 20
STUDENT 20 71
21 STUDENT 21
69 22
STUDENT 22 69
23 STUDENT 23
81 24
STUDENT 24 84
25 STUDENT 25
79 26
STUDENT 26 77
27 STUDENT 27
88 28
STUDENT 28 78
29 STUDENT 29
88 30
STUDENT 30 74
TOTAL 2356
22 To find how English achievement in both styles is and how the difference
between both styles is, the writer analyzed the documentation of final test scores.
Table 4.2 Score of English Final Test
NO NAME OF SAMPLES
SCORE Y
1 STUDENT 1
68 2
STUDENT 2 67
3 STUDENT 3
85 4
STUDENT 4 68
5 STUDENT 5
65 6
STUDENT 6 68
7 STUDENT 7
75 8
STUDENT 8 73
9 STUDENT 9
69 10
STUDENT 10 90
11 STUDENT 11
75 12
STUDENT 12 65
13 STUDENT 13
73 14
STUDENT 14 69
15 STUDENT 15
69 16
STUDENT 16 65
17 STUDENT 17
88 18
STUDENT 18 90
19 STUDENT 19
75 20
STUDENT 20 83
21 STUDENT 21
78 22
STUDENT 22 78
23 STUDENT 23
68 24
STUDENT 24 85
25 STUDENT 25
68 26
STUDENT 26 75
27 STUDENT 27
72 28
STUDENT 28 70
29 STUDENT 29
78 30
STUDENT 30 65
TOTAL 2217
23
B. The Analysis of Data
The next step after scoring each variable; students’ visual learning style and
students’ auditory learning style, and English achievement both students’ learning style, the writer calculate the data to be analyzed using t-test formula.
To gain the formula of the data using comparison index of t-test, the writer was formulating the table first by considering following steps:
Table 4.3 Computation of the Mean, Standard Deviation and Standard Error
Score M
X
M
Y
x y
X 2
y
2
X Y
82 68
78,5 73,9
3,5 -5,9 12,02
34,81 76
67 78,5
73,9 -2,5 -6,9
6,42 47,61
79 85
78,5 73,9
0,5 11,1
0,22 123,21
77 68
78,5 73,9 -1,5
-5,9 2,35
34,81 70
65 78,5
73,9 -8,5 -8,9 72,82
79,21 74
68 78,5
73,9 -4,5 -5,9 20,55
34,81 86
75 78,5
73,9 7,5
1,1 55,75
1,21 82
73 78,5
73,9 3,5
-0,9 12,02 0,81
71 69
78,5 73,9 -7,5
-4,9 56,75 24,01
79 90
78,5 73,9
0,5 16,1
0,22 259,21
85 75
78,5 73,9
6,5 1,1
41,82 1,21
80 65
78,5 73,9
1,5 -8,9
2,15 79,21
83 73
78,5 73,9
4,5 -0,9 19,95
0,81 79
69 78,5
73,9 0,5
-4,9 0,22
24,01 75
69 78,5
73,9 -3,5 -4,9 12,48
24,01 75
65 78,5
73,9 -3,5 -8,9 12,48
79,21 88
88 78,5
73,9 9,5
14,1 89,62 198,81 76
90 78,5
73,9 -2,5 16,1
6,42 259,21
81 75
78,5 73,9
2,5 1,1
6,08 1,21
71 83
78,5 73,9 -7,5
9,1 56,75
82,81 69
78 78,5
73,9 -9,5 4,1
90,88 16,81
69 78
78,5 73,9 -9,5
4,1 90,88
16,81 81
68 78,5
73,9 2,5
-5,9 6,08
34,81 84
85 78,5
73,9 5,5
11,1 29,88 123,21
24 79
68 78,5
73,9 0,5
-5,9 0,22
34,81 77
75 78,5
73,9 -1,5 1,1
2,35 1,21
88 72
78,5 73,9
9,5 -1,9 89,62
3,61 78
70 78,5
73,9 -0,5 -3,9
0,28 15,21
88 78
78,5 73,9
9,5 4,1
89,62 16,81
74 65
78,5 73,9 -4,5
-8,9 20,55 79,21
2356 2217 78,5
73,9 0,0
0,0 907
1733 ΣX
ΣY ΣXN ΣYN Σx
Σy Σx
2
Σy
2
From the table above we can get several formulas to input in gaining the next formula such as ΣX is 2356, ΣY is 2217, Σx
2
is 907 , and Σy
2
is 1733. Determining Standard Deviation variable X and Variable Y using following
formula:
Standard Deviation variable X:
Standard Deviation variable Y:
