• This schedule is tentative and will be updated during the semester.  Check back often. 
• Read the section and try some problems before the class for which the section is scheduled.  Come prepared to discuss the section and to work problems in a group in class.  Bring a list of any questions that arose.  See the suggestions for effective reading at the bottom of this page.
  
• Homework is to be turned in when it is marked due.  10% of your grade on each assignment will be based on applying the writing guidelines for that assignment and bonus points may be given for exceptional writing and presentation.
• You are encouraged to work additional problems in each section on your own.
  

Monday	Wednesday	Friday
8/27 Chapter 1 Sketchpad Intro Activity 1.2.1 Observation-Conjecture-Proof	8/29 Chapter 1 Questions^3 Language of Geometry Activities 1.2.3, 1.2.6	8/31 Chapter 1 Axioms and Postulates Activity 1.2.4 HW 1 due: 1.4 #3, 4, 5, 7, 15
9/3 No Class	9/5 Chapter 1 Axioms and Postulates	9/7 Chapter 1 Congruence Betweenness HW 2 due: 1.4 #10, 14, 17-19
9/10 Chapter 1 Constructions Properties of Triangles	9/12 Chapter 1 Properties of Quadrilaterals, Circles Inductive Reasoning	9/14 Chapter 1 Congruence & Betweenness Finalizing Definitions and Theorems HW 3 due: 1.4 #20, 21, 26, 32a-c
9/17 Chapter 1 Activities 7-9 Proof of the Strong Form of the Exterior Angle Theorem and the Triangle Angle-Sum Theorem due	9/19  Chapter 1 Activities 7-9 Redo of HW3 due Please also work on proofs for your conjectures in Activity 7	9/21 Review of Chapter 1
9/24 Exam 1	9/26 Chapter 2 Deductive Reasoning	9/28 Chapter 2 GSP files due for Activities 1.2 #8, 9 and 2.1 #1
10/1 Chapter 2 Rules of Logic	10/3 Chapter 2 Conditional Statements Mathematical Arguments Quantifiers & Negations Please complete Activities 2.1.3-4 (not to turn in)	10/5 Chapter 2 Proofs of results on proportions HW 4 due: 2.3 #6-8, 14-16 parts b-d and f-h, 20 a-d, 21
10/8 Chapter 2 Proofs of proportions Concurrence Properties of Triangles	10/10 Chapter 2 Proof of Centroid Theorem Perpendicular Bisector Theorem HW 5 due: 2.3 #22-25, 31	10/12 Chapter 2 Circumcenter Theorem Circumcircle
10/15 Chapter 2 Incenter Theorem Ceva's Theorem Activity 2.1.7	10/17 Chapter 2 Ceva's Theorem and  Activity 2.1.6, 2.1.8	10/19 Chapter 2 Proof of Area Principle and Ceva's Theorem HW 6 due: Proof of Incenter Theorem, 2.3 #34, 36, 40 with general observation
10/22 Chapter 2 Menelaus' Theorem	10/24 Chapter 2 Proof of Menelaus' Theorem Orthocenter Thoerem	10/26 Chapter 2
10/29 Exam 2	10/31 "Collapsible Fence Theorem"	11/2
11/5 Chapter 3 HW 7 due: 2.3 # 38, 39, 41, and show if I=O then triangle ABC is equilateral	11/7 Chapter 3	11/9 Chapter 3
11/12 Chapter 6 Rigid Motions	11/14 Chapter 6 Rigid Motions	11/16
11/19 No Class	11/21  No Class	11/23 No Class
11/26 Chapter 6 Rigid Motions	11/28 Chapter 6 Constructions	11/30 Chapter 6 Rigid Motions
12/3 Chapter 6 Rigid Motions	12/5 Chapter 6 Rigid Motions	12/7  Chapter 6 Exam 3
12/10 Eves	12/12 Eves	12/14 Eves
	THURSDAY! 12/20 FINAL, 12:30pm-2:30pm, Cumulative

Suggestions for effective reading
Reading a mathematics text effectively requires effort and practice.  You should:

• Read productively.  Have a pen or pencil and paper ready to use.  As you read, write down all questions you have, observations you make, and examples or computations you work out.  This should help you understand and retain the material better.  It may also help to make outlines, summaries, concept diagrams, or lists of main results in your own words.  Read when you are alert.
• Read before the class in which we discuss the topic.  Do not expect to understand everything you read the first time, but spend time with the material ahead of class in order to
• familiarize yourself with the basic ideas so you can participate and understand more in class,
• identify what you do not understand and formulate questions to ask in class or office hours.

• Re-read.  Almost everyone (including me) finds it necessary to read mathematics several times to fully understand it.  You will understand the material more deeply when you re-read it.
• Focus on definitions, conclusions, and methods. Mathematics is a language and it is absolutely necessary to understand the precise definitions of key terms.  The results and how they were obtained are also crucial.
• Reflect on what you read.  Consider connections of what you have read to previous material and to other courses.  Anticipate possible future material.
• Discuss what you read.  Talking to someone inside or outside the class about the material will strengthen your knowledge.