chi-square_test
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chi-square_test [2016/05/16 08:21] – hkimscil | chi-square_test [2024/12/09 08:20] (current) – hkimscil | ||
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5.991 at 0.05 probability | 5.991 at 0.05 probability | ||
9.210 at 0.01 probability | 9.210 at 0.01 probability | ||
+ | < | ||
+ | > qchisq(0.95, | ||
+ | [1] 5.991465 | ||
+ | > qchisq(0.99, | ||
+ | [1] 9.21034 | ||
+ | > | ||
+ | </ | ||
These critical values do not exceed the chi-square value you obtained from your table -- 37.58. How do you want to relate them together? Think about the expected values -- the ideal types. Suppose you obtained the same values (observed values) as those of expected values, what would be your chi-square value? --Yes, it is going to be zero. Why? If you look at the formula | These critical values do not exceed the chi-square value you obtained from your table -- 37.58. How do you want to relate them together? Think about the expected values -- the ideal types. Suppose you obtained the same values (observed values) as those of expected values, what would be your chi-square value? --Yes, it is going to be zero. Why? If you look at the formula | ||
Line 251: | Line 258: | ||
5.991 (0.05 probability) | 5.991 (0.05 probability) | ||
9.210 (0.01 probability) | 9.210 (0.01 probability) | ||
+ | |||
+ | OR | ||
+ | < | ||
+ | > pchisq(2.73, | ||
+ | [1] 0.7446193 | ||
+ | </ | ||
Now the rest of what you need to do is to compare the numbers (chi-square value and the critical values). | Now the rest of what you need to do is to compare the numbers (chi-square value and the critical values). |
chi-square_test.1463356315.txt.gz · Last modified: 2016/05/16 08:21 by hkimscil