Norms, Correlation & Regression
This is the group of test-takers whose scores are used as the context for interpreting any subsequent raw scores on the test. There are various ways of obtaining this sample.
(1) stratified sample --
(2) purposive sampling --
(3) incidental sample -- this is also called a convenience
sample,
Norms
The distribution of the scores of that sample. They are usually reported
in the form of one or more forms of transformed (converted) score. There
are a number of types of norms available.
Types of Norms.
percentile norms
Age norms
Grade equivalent norms easily misinterpreted
national norm
national anchor norm,
subgroup norm
local norm
Remember, norms provide a context for interpreting the meaning of
an individual test score.
Norm-referenced vs. Criterion-referenced Interpretation.
Correlation. A coefficient of correlation is the number
that provides us with an index of the strength of the relationship between
two things. Correlation never implies causation. Predictability
is not the same as causality. Types of correlation coefficient : Pearson
Product Moment, Spearman Rho, Eta.
Regression
Regression is drawing a line of "best fit" through a scatter-plot. Since once we do this we are only creating an estimate of what the person would get, we know that there is some error in there and the error in this case is called standard error of the estimate. The higher the correlation between the two variables, the lower and smaller the standard error of the estimate, because the more accurate will be the prediction.
Multiple Regression
In Multiple regression, you take a number of variables and use them
in a combined way to predict a single variable.
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