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Now consider the variance of 1. Since we have assumed that V( i) 2 , and it can be shown that V(Yi) V1 1 2 For the intercept, we can show that E1 0 2 and V1 0 2

(11-16)

Figure 15.20 Setting a reference to the DataComponent. Notice that it is available in the .NET tab.

(11-17)

By default, Excel uses relative cell referencing. That is, it treats the location of cells that you include in formulas as relative rather than absolute. If you copy a formula to a new location, the cell references in that formula adjust accordingly. If you want to refer to a particular cell regardless of where the formula appears, you can assign an absolute cell reference. For example, suppose you have a formula that refers to a discount rate disclosed in cell G10. Even if you move that formula, it must always reference cell G10 meaning the cell reference G10 should be absolute.

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Thus, 0 is an unbiased estimator of the intercept 0. The covariance of the random variables 2 and is not zero. It can be shown (see Exercise 11-69) that cov( , ) x Sxx. 0 1 0 1 2 The estimate of could be used in Equations 11-16 and 11-17 to provide estimates of the variance of the slope and the intercept. We call the square roots of the resulting variance estimators the estimated standard errors of the slope and intercept, respectively. De nition In simple linear regression the estimated standard error of the slope and the estimated standard error of the intercept are se1 1 2 B Sxx

Summary

2 c

respectively, where 2 is computed from Equation 11-13. The Minitab computer output in Table 11-2 reports the estimated standard errors of the slope and intercept under the column heading SE coeff.

11-4 11-5

To build a reusable component, a Visual Studio .NET Class Library project must be created. Using the component requires telling Visual Studio .NET that the external assembly is to be used with a project. The process of locating the assembly is called probing. Probing is the set of steps and logic involved in locating the assembly. A strong name is a unique name that is assigned to an assembly, which dictates that the version is the version that was compiled with the application, unless the version is explicitly overridden. A strong name consists of the assembly s friendly name, which is the name of the assembly without the file extension (.dll), version number, and culture information, plus a public key and a digital signature. Performing a version redirect is a function of assembly policies. The four primary types of assembly polices are application, publisher, ASPNET, and administrator policies. A new benefit of .NET components is that they support cross-language inheritance.

An important part of assessing the adequacy of a linear regression model is testing statistical hypotheses about the model parameters and constructing certain con dence intervals. Hypothesis testing in simple linear regression is discussed in this section, and Section 11-6 presents methods for constructing con dence intervals. To test hypotheses about the slope and intercept of the regression model, we must make the additional assumption that the error component in the model, , is normally distributed. Thus, the complete assumptions are that the errors are normally and independently distributed with mean zero and variance 2, abbreviated NID(0, 2).

11-5.1

15

Suppose we wish to test the hypothesis that the slope equals a constant, say, priate hypotheses are H0: H1:

1 1 1,0 1,0

1. What are the four binding policy types that are available in ASP.NET 2. Assemblies that do not have a strong name are still version checked. True or false 3. What tool can be used to see the attempted assembly bindings when the runtime cannot find an assembly 4. What can be done to allow an assembly to be downloaded from the Internet on demand

1,0.

The appro-

Excel enters dollar signs ($) before each part of the cell reference, making the cell reference absolute.

1. Application, publisher, ASPNET, and administrator policies. 2. False. 3. The Fusion Log Viewer (FusLogVw.exe). 4. Set the codeBase property to the URL of the assembly.

(11-18)

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