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Transition from high to college
Transition between high school and college
Transition from high to college
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After spending two years studying at Weatherford Community College in my hometown, Weatherford TX, I chose to continue my undergraduate education at the University of Houston, in Houston TX, to study mathematics. At the time, I was aware of the joy I found in mathematics, however only soon would I truly understand this pleasure. The transition from a community college to a research university was challenging, however by managing my capabilities and quickly adjusting to the different methods of learning, I was able to fill in the gaps and adapt from a community college environment to a higher-level-thinking university. At UH, the first mathematics course that exposed proofs and logical reasoning to me was Transitions to Advanced Mathematics. This course stood vastly different from previous math courses, which were highly computational. Even after …show more content…
Because I began my college career at a community college, most of my most important mathematics courses were taken the final two years of my undergraduate profession. However, I did maintain appropriate grades to assure a knowledgeable background in mathematics. A professor in the mathematics department once suggested to me taking a graduate course my senior year to experience the graduate-level atmosphere of learning. Thus, I took a graduate-level Topology course, which is offered as an Undergraduate course at some universities and offered at the Graduate level at others. Being that Abstract Algebra is a one-semester course offered at UH, I participated in an Independent Study with Dr. Mark Tomforde, a professor in the UH Mathematics Department and my supervisor, to supplement the algebra course I took as an undergraduate requirement. By doing this, I enhanced my algebra skills, not only to prepare for graduate school, but because I found the subject to be interesting and enjoyed learning about it more in
Algebra is one of the major parts in exams like GRE and ACT so that all college students and high school students need to learn. In order to get a good grade, students are willing to spend hours and hours studying hard on things like matrices and equations. When they are wondering why they have to learn things so difficult and if this knowledge would be useful in the future time. Andrew Hacker, the author of "Is Algebra Necessary?", thinks not. In his editorial, he argues that students, especially those who are not majoring in math, should not be forced to learn high-level math. His arguments are very effective because he successfully uses logos, pathos and ethos in his editorial. The usage of the rhetorical triangle made his editorial logical,
In his poem, The Road Not Taken, Robert Frost wrote, "Two roads diverge in the woods, and I took the one least traveled by/ And that has made all the difference." In this poem, the narrator had a choice of two roads. However, I've discovered that life is a little more complicated. Sometimes the path we embark on is not always the one we choose. Sometimes we are pushed or pulled in certain directions and we have to react to our environment.
Barr, C., Doyle, M., Clifford, J., De Leo,T., Dubeau, C. (2003). "There is More to Math: A Framework for Learning and Math Instruction” Waterloo Catholic District School Board
Mathematics education has undergone many changes over the last several years. Some of these changes include the key concepts all students must master and how they are taught. According to Jacob Vigdor, the concerns about students’ math achievements have always been apparent. A few reasons that are negatively impacting the productivity of students’ math achievements are historical events that influenced mathematics, how math is being taught, and differentiation of curriculum.
After his visit to a Shell Research Laboratory, my high school teacher in math told us in class that he was so happy with his education, because mathematics had helped him to understand the explanations and demonstrations that had been given by the Shell researchers. He said, "If you master mathematics then you can understand everything." That was certainly an exaggeration, but it nevertheless sounded like a golden message. Since I definitely wanted to have a better understanding of what was going on around me, mathematics seemed the obvious way to go. Also, if it was not much beyond high school math, then it was pretty easy in addition. What could one wish more? So I enrolled in every advanced math class offered in our high school. Pretty soon I discovered that mathematics was much more than a set of principles that helped one to solve intellectual riddles. It was not a finished system that one could aim to master after some limited time, but it was really a way of thinking, a means of expressing creativity: endless, an old established science, but still fresh and with undiscovered green meadows, nearby and far away.
When I face a difficult math problem, I always try to solve it myself before I ask anyone for help since that helps me retain the knowledge more effectively. When I was learning Algebra, I constantly met math problems that I didn’t know how to solve, particularly struggling with graphing functions. I could have asked for help from the teacher or a parent, but I was determined to solve the problem myself. Given my limited understanding of the concept, it would have been nearly impossible for me to learn anything if I hadn’t discovered an online graphing program that allowed me to input data to graph points, lines, and functions just like the program Renee used. The program allowed me to have a hands-on approach to solving the problem. Although using the program to experiment with the problem took much longer than asking for help, persisting through the extensive method allowed me to remember the concepts more clearly, and for longer periods of
Many students find difficulty understanding mathematics beyond the straightforward drills. The concept of a mathematical proof seems to be troublesome for students, but proofs are an important part in mathematics. If a student is presented with a conjecture, the only way that student can safely be sure that it is true, is by constructing a valid mathematical proof. A student who has the ability to write down a valid proof has indicated that they possess a thorough understanding of the problem. Some proofs sometimes require a deeper understanding of the theory in question before there are efforts to prove the conjecture.
From this chapter I have learned a lot about myself and how to study. Before I never really understood the different ways I studied, I just knew what seemed to work. I now understand why those techniques were successful. Now that I am aware I am a mostly a visual learner, have an integrated brain, and have bodily-kinesthetic and logical-mathematical intelligence, I look forward to implementing the newly learned studying techniques with the old, making my college experience as successful as possible.
I also get to use the skills and knowledge that I gain in my everyday life rather than just knowledge acquired from a text. I like that I can improve my skills and my work rather than ensure that I pass a test. I was
Towers, J., Martin, L., & Pirie, S. (2000). Growing mathematical understanding: Layered observations. In M.L. Fernandez (Ed.), Proceedings of the Annual Meetings of North American Chapter of the International Group for the Psychology of Mathematics Education, Tucson, AZ, 225-230.
Professional Goal Teaching is my second career and mathematics is my first love so it is not by coincidence that I wake up every morning doing something I love. Immediately after the completion of my Masters in Middle School Mathematics, I set a goal to earn my Doctorate in Math Education. Through research, I want to investigate an examine self-regulating learning (SRL) and cognitive learning strategies in small guided, cooperative and whole group settings and target the most efficient instructional strategies that will increase students’ mathematical written and oral communication. In the Association for Middle School Education (Schinck-Mikel and Pugalee 2014), they reference the Common Core Mathematics Practices standard two, abstractly
I am a person who has always had a profound passion and fascination for areas requiring an analytical approach. Right from early days at school, Mathematics has intrigued me. The most challenging of all problems were my favorites and obtaining solutions to them would leave me with a sheer feeling of ecstasy. I always did and always would thrive on solving the most challenging problems. With a compelling desire to excel, hard work became my second nature. My aspiration for a technical career prompted me to take up one of the most coveted undergraduate program in Computer Engineering at SR Engineering College, the best of such institutions. My own systematic & methodical towards finding a solution to any problem best suits this field.
Throughout out this semester, I’ve had the opportunity to gain a better understanding when it comes to teaching Mathematics in the classroom. During the course of this semester, EDEL 440 has showed my classmates and myself the appropriate ways mathematics can be taught in an elementary classroom and how the students in the classroom may retrieve the information. During my years of school, mathematics has been my favorite subject. Over the years, math has challenged me on so many different levels. Having the opportunity to see the appropriate ways math should be taught in an Elementary classroom has giving me a