- 複習 Standard Scores
- The z score indicates the number of standard deviations a corresponding raw score is above or below the mean.
- A distribution of z score (1) retains the shape of the distribution of the original scores, (2) has a mean of 0, and (3) has a variance and standard deviation of 1.
- When developing a composite score from two or more individual scores, first transform the individual scores into standard scores. Then apply the weights to generate the weighted score.
- =new or transformed score for a particular individual
- =desired standard deviation of the distribution
- =standard score for a particular individual
- =desired mean of the distribution
- To transform a distribution of scores into a distribution with a desired mean and standard deviation, multiply the z scores by the desired standard deviation and add the desired mean.
2016年12月22日 星期四
繼續研讀 Applied Statistics for The Behavioral Sciences
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