General Linear Model (GLM) is used to perform univariate analysis of variance with balanced and unbalanced designs and regression for the response variable. It is commonly used to analyze data of experimental designs. The residuals and fitted values of the response are shown in Columns AA:AB.
Response variables and terms must be presented in columns. Covariates must be numeric and factors must have at least 2 distinct levels. The Model can include factors, covariates, interactions and nested term. Multiple terms must be separated by commas. Use * to represent interactions and () to represent nesting. The model must be hierachical, if an interaction term is included, all lower order interactions and main terms must also be included.
At the Excel Menu (For Excel 2007, go to Add-ins first)
Choose ProcessMA > Statistics > ANOVA > General Linear Model
In Response, select the column containing the response data
In Term 1 to Term 10 , select the column containing data for the respective model terms and choose if the term is a covariate or a factor (Covariate: Numeric)
In Model, enter the terms to be included in the model. Multiple terms must be separated by commas. Use * to represent interactions and () to represent nesting. Model must be hierachical
Check Plot Residuals, to display residual plots
Click OK
You conducted an experiment to study the effect of material type and blade size on the wind generated by an electric fan. There are 3 types of materials and 3 blade sizes. The material type is a fixed factor and the blade size is a covariate.
Open data worksheet by choosing ProcessMA > Tools > Data
Choose ProcessMA > Statistics > ANOVA > General Linear Model
In Response, select BD - Wind
In Term 1, select BE - Material and choose Factor
In Term 2, select BF - BladeSize and choose Covariate
In Model, enter Material, BladeSize, Material*BladeSize
Click OK

From the ANOVA table, all the p-values are less than 0.005 which indicate that there are significant evidences on the effects. The R-sq shows that the model explains 89.7% of the variance in wind.
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