Cite the resources you evaluated. http://www.scienceu.com/geometry/classroom/buildicosa/index.html
This resource is very good for my lesson plan because it focuses on engaging students in the actual properties of a polygon. It is age appropriate at the 8th grade level for several reasons. First it is a very sophisticated project in that the instructions for constructing this polygon is complex, therefore it takes high cognitive skills in order to build such a project. It is ambitious enough that the entire class is engaged and that at this grade level students will have enough knowledge to be both challenged in its construction while still feeling that they are doing something productive and not overwhelmed.
The content is very pertinent to the discussion of polygons by identifying that constructing a polygon requires not only understanding that there are many points but that there are precise mathematical instructions for the properties of a polygon. This exercise applies both the math as well as the theory behind polygons together into an interactive exercise which makes it very accurate in allowing students to practice precisely how they are going to build their polygon.
Finally, it accommodates many different types of learning styles because it engages students on different levels. For students who learn through repetition, this exercise forces students to do the mathetical concepts over and over again in order to perfect the polygon. Students who are at a lower level will be intrigued by the building stage of this exercise and thus still be actively engaged and better understand the concept because it is engaging. While students who are already exceeding this level will be challenged by the interactivity and the actual immensity...
Math Anxiety I did not realize before that I had any feelings of anxiety related to the subject of mathematics. Math is not the most difficult subject although certainly it can be challenging. Yet, my writing indicates that I do feel math-related anxiety which therefore need to be better understood. From early on, I knew that math was not my favorite subject. For many people math is difficult, primarily because it
Mathematics in Digital Photography The advances in both digital photography and computing have allowed more detailed and complex images to be shown on more realistic media than was ever previously possible. Through the use of more specialized equipment and digital imaging techniques the resulting photos of even the most novice user today can rival those of professionals from years before. This level of photographic precision could never have been achieved were
if, as Halmos suggests, math is a creative art then math must also be the handmaid of science. Describing mathematics as a creative art helps students of math better understand the true roles of the mathematician. Numbers, while in many ways central to the art of math, do not comprise the whole lexicon of mathology. Mathematics does stem from "sheer pure intellectual curiosity," enabling students to perceive the world through
S.O.S. Mathematics (http://www.sosmath.com/) For "high school, college students, and adult learners," SOS serves as both refresher course and introduction to new material. Although the information and exercises on the site are limited and the site does include annoying advertisements, S.O.S. is a worthy Web site. Hacking Mathematics (http://www.math.fsu.edu/~wooland/hm/hm.html) An online textbook for a liberal arts mathematics course, this site offers students the opportunity to gather information and complete corresponding exercises. Project-Based Instruction in Mathematics
Balacheff (1987) described four levels of justification, which are those as follows: (1) Native empiricism; 2) Crucial experiment; 3) Generic example; and 4) Thought experiment. (Taflin, nd) Naive empiricism is stated to be "an assertion based on a small number of cases." (Taflin, nd) Crucial experiment is stated to be "an assertion based on a particular case, but the case was used as an example of a class of objects." (Taflin, nd) the
Mathematics Concepts in Profession Mathematics Concepts in the Teaching Profession Mathematical concepts in professions My Profession and Applicable Math Concepts Mathematics is a branch of knowledge dealing with scientific notions of logical qualitative and quantitative arrangements. It extensively covers different aspects as well as having several subdivisions. It is a tool specially designed to handle and implement relative concepts, regardless of the kind of situational problem presented. Alongside the concepts, mathematics uses invented formulas
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