Dave's Web Corner

MTH-208 Week 16 (April 23-April 29)

• Outline
• Assessments
• Handouts
• Videos
• Technology

Review

• This week is strictly dedicated to exam review and exam preparation. We are covering no new material.
• Our class session this week will be dedicated to your review questions and only your review questions, answered in the order you ask them.
• Review Question Queue:

Exam 3

• Exam 3 is taken in class on Wednesday, April 26.
• Exam 3 (solution)

Assessments

• Calendar of all assessments and deadlines (XYZ and written homework, exams)
• Homework
  • XYZ Homework
    • Completed at https://www.xyzhomework.com
  • Written Homework
    • Submitted Mondays and Wednesdays by 11:59pm as a single PDF file to our MTH-208W Assignments folder.
• Exams
  • Exam 3: in class Wednesday, April 26
    • Exam 3 (solutions)
    • Exam 3 covers chapters 11-13
• Schedule
  • Week 16
    • Written Homework 25, due Monday, March 24
    • Exam 3, Wednesday, April 26

Handouts

• Announcements
  • Schmidt Award
  • Math Graduate Award
  • Honors Program introduction
  • Tutoring Center services
  • MTH-208W Study Groups
• Graph Paper is a folder containing a variery of graph paper
• Formulas
  • Formulas and Functions
• Hypothesis Tests
  • Graphing Distributions to Illustrate Hypothesis Tests
• Linear Regression
  • Linear Regression Introduction

Videos

• Playlists
  • MTH-208W Recommended Problems
  • MTH-208W Topics
• Recommended Problems
  • Chapter 13
• Topics
  • Estimating a Single Population Mean

Technology

• Communication
  • Zoom
  • Microsoft Lens
  • Apple Notes
  • Adobe Scan
  • Joining a Zoom Webinar
  • MTH-208W Assignments folder
• Calculator
• Desmos
  • Normal Distribution Facts
  • Example 8.9 - Introductory Statistics (OpenStax)
• Excel
  • Discrete Random Variable - Seismic Activity in Japan.xlsx
  • Discrete Random Variable - Sum of Two Die.xlsx
  • Discrete Random Variable - Comparison with Calculator.xlsx
  • Binomial Distribution - Number of 1s in 18 Die Rolls.xlsx
  • Central Limit Theorem - Illustration
  • Estimating a Single Population Mean - Using Normal and t-Distributions