Mathematics Sources for your Essay

Teaching Reflective Commentary Portfolio Mathematics


Finally, the third session for the week is with smaller groups of students meeting with student aids and working on problems that extend slightly outside of the box of the textbook lesson, allowing the students to apply the principles in a different way. This example of teaching style is becoming more widely adopted by many universities as a means of ensuring that accounting students are prepared for the real world (Ainsworth, 1994)

Teaching Reflective Commentary Portfolio Mathematics


In fact, according to Bloom's taxonomy, simply remembering and even understanding certain complex topics is merely the tip of the iceberg within the educational system. Categories in the cognitive domain of Bloom's Taxonomy (Anderson & Krathwohl, 2001) It is this lack of real application and an abundance of knowledge of theoretical concepts that is resulting in many accountants not being able to function once they leave the university

Teaching Reflective Commentary Portfolio Mathematics


Microteaching The greatest improvement by which a teacher can make to their curriculum is through self-reflection and improvement. One technique that many professors are using to improve their teaching style and approaches is microteaching (Jiannong, 2002)

Teaching Reflective Commentary Portfolio Mathematics


So, this goal must be kept consistent throughout the lesson. One important factor for keeping this goal consistent is to ensure proper primary and secondary sources of information for the students to review and utilize (Nentl, 2008)

Teaching Reflective Commentary Portfolio Mathematics


There has been some criticism in the past to using an objective-based system within accounting. Many scholars feel accounting, along with the other mathematical disciplines should remain free of such experimental techniques and continue with a rote method of teaching (Paisey, 1996)

Teaching Reflective Commentary Portfolio Mathematics


" This method, also known as the Socratic method has been utilized by teachers since the time of the ancient Greeks to foster critical thinking (Smith, 1987). In the field of accounting ethics, this method has taken on a new form known as the "Case Method" in which students are asked to role play or evaluate basic cases or problems and determine what should be done in each case (Shugan, 2006)

Teaching Reflective Commentary Portfolio Mathematics


The next step, according to Duron is to "Teach through questioning." This method, also known as the Socratic method has been utilized by teachers since the time of the ancient Greeks to foster critical thinking (Smith, 1987)

Mathematics Instruction


Within the venue of this program, Mexican immigrant parents' voices revealed the importance of their own experiences as learners and how these experiences shape their perceptions of mathematics education in the U.S." (Allexsaht-Snider and Marshall, 2008, p

Mathematics Instruction


670) Ernest reports that the teaching practice in mathematics is dependent upon key elements including the following stated elements: (1) the mental contents or schemas of the teacher and the teacher's beliefs about mathematics and its teaching and learning; (2) the social context of the teaching situation and the constraints and opportunities presented; and (3) the level of thought processes and reflection of the teacher. (Ernest, 1989, p

Mathematics Instruction


670) Ernest reports that the teaching practice in mathematics is dependent upon key elements including the following stated elements: (1) the mental contents or schemas of the teacher and the teacher's beliefs about mathematics and its teaching and learning; (2) the social context of the teaching situation and the constraints and opportunities presented; and (3) the level of thought processes and reflection of the teacher. (Ernest, 1989, p

Mathematics Instruction


10) The women in the study who arrived to the algebra classes are reported to have had "well-informed view of what algebra was -- a disconnected body of knowledge that they did not understand -- and corresponding views of who could 'do' algebra." (Jackson and Ginsburg, 2008, p

Mathematics Instruction


162) Reported as the second aim is the development of more "challenging, connected, collaborative orientations towards their teaching." (Swan, p

Mathematics Instruction


Specifically stated is that the beliefs teachers hold about mathematics "vary widely and those beliefs affect their teaching philosophies." (Weinstein, nd, p

Mathematics Instruction


It is reported that "the crux of this study lies in the process through which the mothers moved from one level of mathematical understanding to a more advanced level that could be communicated mathematically." (Wiley, 2008, p

Mathematics in Gambling, Casino Games


Drop and handle are frequently confused terms; however, there is an important distinction between the two. "Handle is the total amount wagered, or bet: A chip may be wagered (bet) many times before the game goes to a decision and the chip is won or lost" (Barker & Britz 6)

Mathematics in Gambling, Casino Games


Finally, it is widely recognized that in most casinos today, the game of blackjack provides gamblers with the most opportunities to win, or at least to prolong losing, over other forms of casino gambling: "Strategies that do work are very rare and hard to find and sometimes even harder to utilize. Certain strategies in blackjack have been found to yield positive expected gains" (Coyle & Wang 1993:109)

Art and Mathematics Are Related


Context: What Is Hyperbolic Geometry? Hyperbolic geometry is a kind of non-Euclidean geometry. In this type of geometry, the "parallel axiom is replaced by the following axiom: through a point not on a given line, more than one line may be drawn parallel to the given line" (Corbitt)

Art and Mathematics Are Related


Circle Limit III, produced in 1959, is a five-color woodcut. Escher never revealed exactly how he managed to produce it (Dunham 24)

Art and Mathematics Are Related


Jules Henri Poincare was a French mathematician whose model of hyperbolic geometry placed the whole of an infinite flat plane within the confines of a large finite circle. No points can exist outside of or on the edge of this circle, and the interior would be akin to a curved surface as an infinite number of points are compressed into a finite space within the circle (Ernst 108)

Art and Mathematics Are Related


In both cases, however, the goal of conceptualizing the world is the same. Since mathematics education produces singular anxiety for many students, this confluence with art presents significant possibilities for the imaginative educator (Granger 10)