Reliability Difficulty Level Try Out

34, 35, 36, 37, 38, 39, and 40. The invalid numbers were 1, 2, 10, 13, 15, 30, 31, and 33.

4.1.1.2 Reliability

The formula that was used to calculate reliability was K.-R.21 In which, : Reliability : The number of the instrument items : The mean of the score t V : The variance The test instrument was considered being reliable if the r xy r table for α = 5 . By using Kuder and Richardson formula, I considered that the transformation of the try out is reliable. Here was the computation. First, what we have to find is the variance of the test, the symbol was t V . The formula used to find t V was: In which, t V = the variance N= the number of the students who did the try out  y = the score of the students 2  y = the square of the students‟ total scores 11 r k m   N N y y V t     2 2   42 42 1170 34772 2   t V 44 Therefore, the test variance was 51.884. The next step, I found the mean of the result of the test. The formula was: As the result, the mean score of the test instrument for pre test was 27.86. The last step, I tried to find the reliability of the test by using K –R21 formula as follows: For α = 5 and the number of the students were 42, the r table = 0.304. Since r xy r table, 0.8580.304 the try out test was reliable.

4.1.1.3 Difficulty Level

884 . 51  t V N y m   42 1170  m 86 . 27  m                   88 . 51 40 86 . 27 40 86 , 27 1 39 40 11 r 858 . 11  r 45 The formula that was used to count the difficulty level of each item was: In which, P = the facility value index of difficulty B = the number of the students who answered correctly Js = the total number of the students For instance, item number 1 of test instrument A for pre test, there were 29 students who answered correctly. Therefore, the computation is as the following: Table 4.2 The calculation of Difficulty Level Upper group Lower group No Code Score No Code Score 1 T-018 1 22 T-015 1 2 T-011 1 23 T-027 3 T-012 1 24 T-008 1 4 T-019 1 25 T-041 5 T-037 1 26 T-032 6 T-021 1 27 T-038 1 7 T-039 1 28 T-029 1 8 T-013 1 29 T-010 1 9 T-024 1 30 T-031 1 10 T-023 1 31 T-009 1 11 T-036 1 32 T-002 12 T-003 1 33 T-020 13 T-017 1 34 T-028 1 14 T-006 35 T-035 15 T-004 1 36 T-033 16 T-022 1 37 T-040 1 17 T-001 1 38 T-005 1 18 T-034 1 39 T-026 19 T-007 1 40 T-016 20 T-030 41 T-025 JS B P  46 21 T-014 1 42 T-042 19 10 B = 19+10 = 29 Js = 42 According to the criteria, the item number 1 was medium. For the other items, I used the same formula. It could be seen on the appendix 5

4.1.1.4 Discriminating Power

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