Friday, February 10, 2012
Personal Concerns and Next Steps
Personal Concerns and Next Steps
How it's going
Personal Concerns and Next Steps
Personal Concerns and Next Stages
Personal Concerns and Next Steps
When I lost interest in math, I would not try to fully understand the material, but simply memorize the steps so I could do well on the exams. I've always done fine in math, but it hasn't come easily. So far this semester I have realized how much deeper my understanding would be if I had been taught by the method of instruction we are learning in class now. To help me find my strengths again and to be successful in this class, I will need to participate in class by asking questions, push myself with every topic by reviewing the material daily, and really look at the big picture instead of just memorizing how to do the problems.
Questions and Answers
I realize that the teacher after me would then need to spend less time on the topics I covered the previous year, but I'm still concerned that the curriculum plans wouldn't match up between years of problem-solving instruction and direct instruction. My personal solution would be to teach middle school mathematics so that I could continue with the students for two to three years rather than just one. That seems like an easy way out, but the alternatives are risking a disconnected curriculum, submitting to direct instruction, or trying to persuade other teachers to use this method.
Personal Concerns and Next Steps
Personal Concerns and Next Steps
Personal concerns and next steps
Questions and Answers
When comparing the United States to other countries in Math. I was wondering if the tests have the exact same questions. Are they questions asked in a way where the students need to think and discover the answer (as the way we are being taught in class) or are they well defined so the students know exactly what they teacher/test is asking of them? I think it would be fair to compare our progress with other countries if the questions were the same, but I'm more curious about wether or not it's how we were taught math or how we were taught to thought process.
As a kid, I remember having problem solving questions that I could go one way or another if this…or if that… but I never knew what the teacher would be grading me on, so I would spend my time trying to guess what the teacher wanted. Then time would be running down because I had spent all my time trying to think of different senerios. Finally, I would just have to guess on following questions because I ran out of time. Which leads to another question: If the tests are going to be timed and determine someones math ability, shouldn't the questions be well-defined? I personally like problem solving questions and could sometimes spend forever trying to figure out different possible answers, so I think it would be nice if tests questions were either ill-defined and have no time limit or well-defined if there is a time limit.
Thursday, February 9, 2012
My Thoughts on Math
April Buse
A new way of teaching math
Miranda Chapman
Thursday, December 1, 2011
Class Reflection
New Insights
Tuesday, November 29, 2011
Class Summary
Sunday, November 20, 2011
Summary of the Class
New Insights and Their Implications
Summary and Synthesis
Place Value
CGI LPU
Thursday, November 17, 2011
Summary of the class
Wednesday, November 16, 2011
Summary of the Class
Tuesday, November 15, 2011
Summary of the class
Summary of the class
Sunday, November 13, 2011
New Insights and their Implications
Looking back upon this course, I really feel that I have grown and progressed as an educator of mathematics. At the beginning of this course, I felt rather overwhelmed. I agreed with new reform based mathematical teaching, but felt like I would never be able to teach in this manner. I didn’t feel like my prior educational experiences had equipped me well enough to become a high-quality math teacher. Because I cannot change what has already been, so I decided to keep an open mind and a positive attitude about figuring “all this stuff” out. I have such a passion for helping students learn and be successful. As an educator, I want to provide my students with the best possible education that I am capable of providing. Students deserve nothing less than high quality, challenging educations, and it is my job as an educator to provide just that. I truly believe that as challenging and frustrating at times this course has been, I believe that I will become a better educator because of it. This course has really helped me see the importance of helping students develop problem solving and reasoning skills. I have learned how critical it is to develop cohesion for students so that they can continue to build, develop, and refine their knowledge about mathematics. When ideas are isolated and memorized, students can’t find purpose of meaning, but cohesion can help students continue to explore, build, and refine. Although I feel that I still need lots of practice with reform mathematics, I truly believe that from this course I have gained the tools to become an effective educator.