The Description of Data

3 Determining the Interval of Class 59 . 7 29 . 5 2 . 40    i i C R i  8 So, the table of frequency distribution of experiment class as seen in the table 4.3 below. Score B b B a Frequency X i X i 2 f i X i f i X i 2 f i f k 50-57 49.5 57.5 5 5 53.5 2862.3 267.5 14311.25 58-65 57.5 65.5 2 7 61.5 3782.3 123 7564.5 66-73 65.5 73.5 7 14 69.5 4830.3 468.5 33811.75 74-81 73.5 81.5 5 19 77.5 6006.3 378.5 30031.25 82-89 81.5 89.5 19 85.5 7310.3 90-97 89.5 97.5 1 20 93.5 8742.3 93.5 8742.25 Total 20 1358 94461 Table 4.3 The Table of Frequency Distribution of Experiment Class 9 . 67 20 1358      i i i f X f X       89 . 10 19 8 . 2252 19 2 . 92208 94461 1 20 20 1358 94461 1 2 2 2             n n X f X f s i i i i From the data above. mean score of experiment class is 67.9 and standard deviation is 10.89.

b. Normality Test of The Experiment Class

From the data above, analyzing the score from the experiment class was used Chi Square formula. The steps are: 1. Determining Hypothesis H : Distribution of population is normal. H 1 : Distribution of population is abnormal. So. If  2 obs ≤  2 table. H o is accepted and H 1 is rejected If  2 obs  2 table . H o is rejected and H 1 is accepted 2. Determining X 2 table From Chi square table with df = 6 – 3 = 3, significant level 5 is 7.815. 3. Determining Proportion to j Pj Pj = 4. Determining 100Pj Score Bb Ba Zbb Zba Za tab Zb tab Wide 100pj 50-57 49.5 57.5 -1.69 -0.96 0.046 0.17 0.124 12.42 58-65 57.5 65.5 -0.955 -0.22 0.17 0.413 0.243 24.3 66-73 65.5 73.5 -0.22 0.514 0.413 0.696 0.284 28.37 74-81 73.5 81.5 0.514 1.249 0.696 0.894 0.198 19.77 82-89 81.5 89.5 1.249 1.983 0.894 0.976 0.082 8.22 90-97 89.5 97.5 1.983 2.728 0.976 0.997 0.02 2.037 = 67.9 SD =10.89 Table 4.4 100Pj Table 5. Determining X 2 o with the formula Score f j P j 100P j P j – 100 P j P j – 100P j 2 100P j 50-57 5 25 12.42 12.58 12.73 58-65 2 10 24.3 -14.3 8.415 66-73 7 35 28.37 6.633 1.551 74-81 5 25 19.77 5.232 1.384 82-89 8.22 -8.22 8.22 Score f j P j 100P j P j – 100 P j P j – 100P j 2 100P j 90-97 1 5 2.037 2.963 4.308 Jumlah 20 100 36.61 Table 4.5 X 2 Table      j j j P P P n o 100 100 100 2 2  61 . 36 100 20  = 7.322 X 2 t with degree of freedom 3 at significance 5= 7.815. Comparing X 2 observation and X 2 table X 2 t , we know that X 2 o is lower than X 2 t . The result is as follow: 7.815 7.322 Because of X 2 o is lower than X 2 t, so the H is accepted and H 1 is rejected. It means that the distribution data from this population is normal.

2. The Controlled Class

a. Frequency Distribution

The steps are: 1 Determining the Range R = X maks - X min = 73.7 – 40.2 = 33.5 2 Determing the Size Class Class = 1 + 3.3 log n = 1 + 3.3 log 20 = 1 + 3.3 1.31 = 1 + 4.29 = 5.29