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Course Description
This proofed-based course consists of all the topics generally included in a Euclidean Geometry course such as geometric definitions and symbols, angles, triangles and congruencies, geometric inequalities, parallel lines in a plane, quadrilaterals, triangle similarity, areas of polygons, and circles, volumes and surface areas of solids, and some geometry in three dimensions. It emphasizes the logic and abstract reasoning necessary to do paragraph proofs, formal two column proofs, and indirect proofs.

Students at this level are typically able to understand and analyze complex situations with guidance, respond well to criticism, sometimes apply concepts to model situations, almost always answer word problems of a type previously studied, know what she/he doesn’t know, have some metacognitive abilities, recall previous skills and topics, demonstrate proficiency with minimal review, understand alternative solutions when presented, understand and use several related models, be self-motivated in seeking extra help, complete homework in a reasonable amount of time, complete tests in the allotted time, and read the text to reinforce the lesson.

Geometry is quite different from Algebra 1 in two significant ways. First, geometry is far more visual, and students with good spatial sense typically find this aspect of the course is easier for them. Secondly, geometry is the first course in which students are exposed to mathematical proof. Most students find that this is the most difficult part of the course for them. This, coupled with the transition to the high school setting, can present a challenge for even very capable students. A combination of support from home and support in school can serve to make a significant difference in student achievement.

Some suggestions to help support your student at home:

Students who attend class, study, remain organized, and turn assignments in on time will not only learn master the material in the course, but will also become better problem solvers. Many students entering this course have been successful in previous math classes without having had to expend much effort. They easily mastered the concepts, and had no reason to develop good math study skills. I do appreciate this, and I am happy to assist students with developing these skills.

Frequently Asked Questions

How will I know how my student is doing in your class?
There is of course, a report card issued at the end of each quarter. In addition, I will also email a progress report at the middle of each quarter, regardless of how your student is doing. In addition, I try to post course grades every week or two. At the beginning of each year I will send you information on how to access these grades. Once you have the information, the link for grades is here. If I have any particular concerns, I will do my best to let you know as soon as possible.

How can my student improve his/her grade in your class?
See above, especially the Tips for Success document. Doing independent work every day is the best way to improve. Many students rush through the homework just to "get it done." When they spend more time doing the problems thoughtfully and completely, they usually see better results. In addition, taking the time to get one-on-one instruction, either to go over old tests and/or to get additional help on problem solving and study skills will generally boost a student's confidence and help him/her to improve his/her performance in the class.

What course should my student take next year?
Most students will take CP1 Algebra 2 next year. In addition to grades on geometry assessments, I will also look carefully at the grades that your student achieves on the algebra review quizzes. There will also be an algebra placement exam given in mid-February. We have found that using these algebra assessments is very useful in predicting success in Algebra 2. I will be happy to discuss course selections in March, when students are signing up for courses.

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