Technique of Data Analysis The Hypothesis of the research

G. The Hypothesis of the research

The hypotheses of research can be formulated as follows: a. Verbal hypothesis 1. Null Hypothesis H o There is no significant progress in using numbered heads together technique in improving students’ reading ability in descriptive text at the second grade of SMPN 2 Tangerang Selatan. 2. Alternative Hypothesis H a There is a significant progress in using numbered heads technique in improving students’ reading ability in descriptive text at the second grade of SMPN 2 Tangerang Selatan. b. Statistical hypotheses H o : p = q H a : p = q 26

CHAPTER IV RESEARCH FINDINGS

A. Data Descriptions

As the researcher explained in the previous chapter, she took the data by using reading test about descriptive text. After conducting the research, she obtained two kinds of data, the score of pre –test and post–test from both experimental and controlled class are described in the following table: Table 4.1 Students’ score of VIII.1 experimental class Students Pretest X 1 Postest X 2 Gained score X 1 60 65 5 2 70 80 10 3 65 70 5 4 50 60 10 5 45 70 25 6 45 60 15 7 70 80 10 8 45 50 5 9 50 70 20 10 45 70 25 11 40 50 10 12 50 75 25 13 55 70 15 14 65 70 5 15 45 60 15 16 75 90 15 17 50 55 5 18 40 60 20 19 40 45 5 20 40 70 30 Students Pretest X 1 Posttest X 2 Gained Score X 21 55 80 25 22 55 80 25 23 60 75 15 24 50 50 25 65 75 10 26 60 80 20 27 45 75 30 28 80 80 29 60 75 15 30 65 80 15 31 60 65 5 32 45 55 10 33 55 65 10 34 60 65 5 35 55 65 10 36 40 75 35 37 60 65 5 38 65 70 5 39 55 70 15 N = 39 ∑X 1 =2135 Mean: 213539 = 54.74 ∑X 2 =2665 Mean: 266539 = 68.33 ∑X = 530 Mean: 53039 = 13.58 1. Statistical Data of Pretest of Experimental Class  Range: H – L 80 – 40 = 40  Class = 1 + 3.3 log n = 1 + 3.3 log 39 = 1 + 3.3 1.59 = 6.25 = 6  Interval = R = 40 = 6.66 = 7 K 6 Table 4.2 Frequency of Pretest of Experimental class Interval score Frequency Percentage 40 – 46 12 30 47 – 53 5 12 54 – 60 13 33 61 – 67 5 12 68 – 74 2 5 75 – 81 2 5 N= 39 2. Statistical Data of Posttest of Experimental Class  Range: H – L 90 – 45 = 45  Class = 1 + 3.3 log n = 1 + 3.3 log 39 = 1 + 3.3 1.59 = 6.25 = 6  Interval = R = 45 = 7.5 dibulatkan 8 K 6 Table 4.3 Frequency of Posttest of Experimental class Interval score Frequency Percentage 45 – 52 4 10 53 – 60 6 15 61 – 68 6 15 69 – 76 15 38 77 – 84 7 17 85 – 92 1 2 N = 39

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