Schedule and Textbooks Information
Fall 2020 Schedule and Textbook Information for STAT 350
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STAT 350 - Textbook(s) for Fall 2020
CRN | Title | Author | ISBN | Version | Req/Opt |
---|---|---|---|---|---|
12022 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
15194 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
17132 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
20352 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
25881 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
29220 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
29221 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
37879 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
39409 | Introductory Statistics: A Problem Solving Approach | Stephen Kokoska | 9781319049621 | 3rd | Y |
STAT 350 - Schedule information for Fall 2020
CRN | Section | Instructor | Day | Time | Room |
---|---|---|---|---|---|
17132 | IMB | Leonore Findsen | MWF | 09:30-10:20am | WALC B058 |
29221 | IMA | Leonore Findsen | MWF | 08:30-09:20am | WALC 2007 |
15194 | 130 | Piyas Chakraborty | MWF | 1:30-2:20pm | STEW 302 |
20352 | 230 | Piyas Chakraborty | MWF | 2:30-3:20pm | STEW 302 |
37879 | 123 | Siddhartha Nandy | MWF | 12:30-1:20pm | MATH 175 |
29220 | 103 | Siddhartha Nandy | MWF | 10:30-11:20am | MATH 175 |
39409 | 113 | Siddhartha Nandy | MWF | 11:30am-12:20pm | MATH 175 |
STAT 350 - Course Outline
A. Data AnalysisDescribing distributions (graphics, center and spread, comparing and selecting descriptions); Describing relationships (graphics, regression and correlation, influence, interpreting relationships).
B. Data Production
Sampling design; Design of experiments.
C. Probability distributions and simulation
The idea of a sampling distribution; The idea of probability and probability distributions; Simulating discrete and continuous distributions; Sampling distribution of sample means (law of large numbers, central limit theorem).
D. The reasoning of inference
Confidence intervals; Significance tests
E. Basic inference procedures
Inference about distributions (t procedures, robustness); Inference about proportions (z and X2 procedures)
F. Regression inference
Simple linear regression (inference about slope and prediction); Introducing multiple regression (regression models, meaning of regression coefficients, interactions among explanatory variables).