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where MSregression = SSregression/p and MSresidual = SSresidual/ (n p 1) and the degrees of freedom are dfnumerator = p and dfdenominator = (n p 1). Here, with p = 1 df for the numerator and (n p 1) = 240 1 1 = 238 d f for the denominator, we reject the null hypothesis and conclude that medical risk contributes to our differential prediction of intentions across individuals. The computations involved in the test of R2 are summarized in an analysis of regression, illustrated in Table 19.2, Panel A. In the case of multiple regression with more than one predictor, the test of R2 is an omnibus test of the contribution of the set of predictors taken together to prediction accuracy. When we use regression analysis to test theoretical hypotheses, our focus is often on the question of whether speci c variables contribute to the overall prediction. In the one predictor case, the test of b1 coef cient will always be equivalent to the overall test of R2. Nonetheless, we illustrate how ean 128 barcode c# EAN-128 C# Control - EAN-128 barcode generator with free C# ...
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