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STA 101 Course Webpage - Exam Study Material

STA 101 Course Info

  • Midterm 1 Study Material
    • Know the terms in red on the lecture notes
    • The homework provides good practice problems
    • A few good practice problems from the book with solutions are:
      • 1 and 2 on page 82
      • 1 on page 84
      • 1 and 2 on page 88
      • 1, 2, and 3 on page 92.

  • Midterm 2 Study Material
    • Here are a few things to take special note of:
      • Know the terms in red on the lecture notes
      • Know what the central limit theorem says about the sampling distribution of x-bar.
      • Know what problems require a t-test and what problems require a z-test.
      • Know the purpose of a confidence interval and how to calculate one
      • Know the interpretation of confidence and p-values
      • Know what a test statistic is and how to calculate one
      • Know how to use the z and t tables
      • Be comfortable with writing hypotheses.
      • Know the steps to hypothesis testing and confidence intervals including what checks (assumptions) are required to hold for their use.
      • Know how to do hypothesis testing and confidence intervals for population proportions.
    • Be comfortable with all the homework problems.

  • Final Study Material
    • Be comfortable with the homework problems - especially HW 7, 8, and 9.
    • The final will focus on the following:
      • Problem solving - when to do what type of statistical analysis. For example, when to do a one sample t-test, two sample t-test, ANOVA, etc.
      • Interpretation of statistical results - interpreting p-values, confidence intervals, drawing correct conclusions from statistical analyses, etc.
    • Be comforatable with the following:
      • Knowing what formulas to use in which situations
      • The assumptions necessary for performing the analyses discussed in this class - especially the regression assumptions.
      • The central limit theorem and why it is important.
      • Using the normal- and t-tables to calculate p-values for tests of hypotheses.
      • Interpreting regression and ANOVA computer output.