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©2005 Brooks/Cole - Thomson Learning FIGURES FOR CHAPTER 2 STATISTICAL INFERENCE Click the mouse or use the arrow keys to move to the next page. Use the.

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Presentation on theme: "©2005 Brooks/Cole - Thomson Learning FIGURES FOR CHAPTER 2 STATISTICAL INFERENCE Click the mouse or use the arrow keys to move to the next page. Use the."— Presentation transcript:

1 ©2005 Brooks/Cole - Thomson Learning FIGURES FOR CHAPTER 2 STATISTICAL INFERENCE Click the mouse or use the arrow keys to move to the next page. Use the ESC key to exit this chapter.

2 ©2005 Brooks/Cole - Thomson Learning Section 2.1 Example 1

3 ©2005 Brooks/Cole - Thomson Learning Section 2.1 Example 2

4 ©2005 Brooks/Cole - Thomson Learning Figure 2.1 The normal distribution: Y  N(, 2 ).

5 ©2005 Brooks/Cole - Thomson Learning Section 2.2 Example 6

6 ©2005 Brooks/Cole - Thomson Learning Figure 2.2 An unbiased estimator has a sampling distribution that is centered over the population parameter. Y is unbiased because its sampling distribution is centered over .

7 ©2005 Brooks/Cole - Thomson Learning Figure 2.3 The estimator is asymptotically unbiased; its sampling distribution becomes centered over  2 as n → ∞.

8 ©2005 Brooks/Cole - Thomson Learning Figure 2.4 The variance of Y decreases as the sample size increases.

9 ©2005 Brooks/Cole - Thomson Learning Figure 2.5 The comparative efficiency of three estimators.

10 ©2005 Brooks/Cole - Thomson Learning Figure 2.6 Simulated sampling distributions (uniform population).

11 ©2005 Brooks/Cole - Thomson Learning Figure 2.7 Y i  i.i.d.(, 2 ).

12 ©2005 Brooks/Cole - Thomson Learning Figure 2.8 The least squares estimator is the value of  that minimizes the sum of squares function S.

13 ©2005 Brooks/Cole - Thomson Learning Figure 2.9 p-value for Example 10.

14 ©2005 Brooks/Cole - Thomson Learning Figure 2.10 Rejection regions.

15 ©2005 Brooks/Cole - Thomson Learning Figure 2.12 Y is lognormally distributed: ln Y  N(,  2 ).

16 ©2005 Brooks/Cole - Thomson Learning Figure 2.13 Simulated sampling distributions for the statistic t = √n(Y − )/s under nonnormality.

17 ©2005 Brooks/Cole - Thomson Learning Figure 2.14 A histogram of the monthly return on IBM stock, July 1963–June 1968.

18 ©2005 Brooks/Cole - Thomson Learning Figure 2.15 Deterministic and stochastic trends.

19 ©2005 Brooks/Cole - Thomson Learning Figure 2.16 The rate of return on IBM stock, July 1963–June 1968.


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