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(b) Use the t-test to evaluate the contribution of each regressor to the model. Does it seem that all regressors are necessary Use 0.05. (c) Fit a regression model relating the number of games won to the number of points scored and the number of power

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FTP deployment is closely related to XCopy deployment. In the past, it was extremely difficult to deploy a Web site to a hosting provider if the site used COM components that needed to be registered. With File Transfer Protocol (FTP) deployment, all files and folders can be simply copied via FTP to the hosting provider, and the ASP.NET components will operate. This requires that the hosting provider have ASP.NET installed on its Web site.

play goals. Does this seem to be a logical choice of regressors, considering your answer to part (b) Test this new model for significance of regression and evaluate the contribution of each regressor to the model using the t-test. Use 0.05.

12-3 CONFIDENCE INTERVALS IN MULTIPLE LINEAR REGRESSION 12-3.1 Confidence Intervals on Individual Regression Coefficients

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When deploying to a production site, there is no need to copy all files. The source code files (.vb files), the resource files (.resx files), and .webinfo files are not required. The .aspx, .ascx, .asmx, .config, .dll, .asax, and .css files are required.

In multiple regression models, it is often useful to construct confidence interval estimates for the regression coefficients 5 j 6. The development of a procedure for obtaining these confidence intervals requires that the errors 5 i 6 are normally and independently distributed with mean zero and variance 2. This is the same assumption required in hypothesis testing. Therefore, the observations {Yi} are normally and independently distributed with mean 0 k g j 1 j xij and variance 2. Since the least squares estimator is a linear combination of the observations, it follows that is normally distributed with mean vector and covariance matrix 2 1X X2 1. Then each of the statistics T 2 Cjj

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When you apply one of PowerPoint s text layouts to a slide, the text box appears with placeholder text. You can replace the placeholder text with your own text. You can do so either typing directly in the slide, as described in this section or typing in the Outline tab that appears in the pane on the left side of the screen. After you add your text, you can change its font, size, colour and more, as shown in the next section.

(12-33)

The Visual Studio .NET Solution Explorer contains a Copy Project button that can be used to copy a project to a new location (see Figure 17.11). This button can be used to copy the current Visual Studio .NET project to a new location either by using Front Page Server Extensions or by using File Sharing. The Copy Project option also has options to select the files to be copied. Before using this option, the virtual directory should be created in the desired location. If the virtual directory is not created, the files will be copied to a new folder under the c:\inetpub\wwwroot folder. The destination system also must have Internet Information Server installed.

has a t distribution with n p degrees of freedom, where Cjj is the jjth element of the 1X X2 1 matrix, and 2 is the estimate of the error variance, obtained from Equation 12-16. This leads to the following 100(1 )% confidence interval for the regression coefficient , j 0, 1, p , k. j Definition

A 100(1 ) % confidence interval on the regression coefficient j, j k in the multiple linear regression model is given by

0, 1, p ,

Visual Studio .NET also provides the ability to create a Web setup project for deployment. The setup project has options for selecting the files to be deployed, adding Registry entries, selecting the deployment location, setting custom deployments actions, and more. To create a Web setup project, click File, Add Project, New Project. Click Setup and Deployment Projects, Web Setup Project, and assign a name and location to the project, as shown in Figure 17.12. In this example, the project has been named WebDeploy. The project opens the File System Editor.

Because 2 2Cjj is the standard error of the regression coefficient j, we would also write the CI formula as j t 2,n p se1 j 2 t 2,n p se1 j 2. j j t

(12-34)

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