Here is the general information.
Students of this class should
visit MATH150-01-F05 via
http://blackboard.wm.edu/.
Meeting Time and Place Tuesday/Thursday 9:30 - 10:50 a.m. Morton 341
Main reference Knowing and teaching elementary mathematics: Teachers' understanding of fundamental mathematics in China and the United States, Liping Ma.
Additional references A lot of information on the web.
Format Instructors and students take turn to report and take the lead of discussion of chapters in the book. Two to three students in a team to talk and take the lead of discussion every time. Students can reflect their mathematics learning experience. Professor Hou will give insights about the mathematics teaching in China.
Assessment
Presentations (evaluated by instructors and peers) 25% participation (1 point for each meeting roughly) 25% Homework (technical problems and evaluations) 25% Class project 25% Extra credit 5%Letter Grades
% : 0 - 55 - 60 - 65 - 70 - 75 - 80 - 85 - 90 - 100 F C- C C+ B- B B+ A- A
A simple form could be: Date: Speakers: Lecture theme: Rating of the presentation: Any special techniques/equipment/technology used: (Constrictive) comments about the presentation: Comments about the contents: 1. Do you have similar experience in learning mathematics? 2. Can you think of any related experience? 3. Any suggestions in improving the teaching and learning? 4. Give an example to illustrate the difference between the US and Chinese ways of teaching of the topic discussed today.Possible class projects
Book presentations
Projects
Homework list
Homework 1. (Due August 30) a) Read the introduction. b) Write (and present next time) your opinions about: What is mathematics? Why do we need to study/teach mathematics? What is the ideal learning format(s)? What is an ideal instructor? c) Find your partner, and sign up for leading the discussion on Chapters 1 -- 5 (3-4 lectures per chapter). Homework 2. (Due Sept. 8) a) Evaluate the discussions of Hou and Li). b) Extra credit. Suppose an ice-cream cone has height 2h and the circular top has perimeter 2r(pi). Compare its volume with an ice-cream cone having the same surface area and height h.