A Brief Professional Philosophy for Teaching of High School Mathematics

1936 ◽  
Vol 29 (7) ◽  
pp. 334-339
Author(s):  
H. F. Munch

One of the most important factors in success in teaching is the attitude of the teacher toward his job, toward the pupils, and toward the subject which he teaches, in short, his viewpoint with regard to these factors in the learning situation. You no doubt remember the Biblical quotation (Proverbs 29:18) “Where there is no vision the people perish.” Surely where the teacher has no vision as to his responsibilities, his opportunities, the possibilities of his job, if he has no vision as to the beauties of mathematics, its power, its eternal verity, its universality, its great value in the process of educating young people as citizens of our republic, as members of a family group, for their vocations, or to develop ethical character, the pupils perish. The teacher who has no vision as to the value to the state and to the local community of the young people who como to him for instruction, the teacher who does not sense the wonderful possibilities enshrined in them, who does not comprehend the anxiety of parents and friends for their success and welfare has not the vision to be a teacher.

1927 ◽  
Vol 20 (1) ◽  
pp. 26-38
Author(s):  
Alfred Davis

A few years ago attention was attracted to the high percentage of failures among pupils taking high school mathematics. Sometimes as many as 50% or even more would fail in a single class. A little consideration would have convinced the teachers that such a situation must soon attract unfavorable criticism, and that this might be expected from those who were not most favorably disposed towards the subject. At a time when every subject was to be tried and judged, not according to its past achievements, nor according to its future possibilities, but according to present status alone, someone was certain to take a one-eyed view of high school mathematics and condemn it as an unsuitable subject to be required of all high school pupils.


1949 ◽  
Vol 42 (5) ◽  
pp. 233-237
Author(s):  
Kaj L. Nielsen

As was pointed out by the chairman, Professor Zant, I am a research scientist. You may therefore be skeptical about what a research scientist can have to say that would hold the interest of a group which is primarily interested in the teaching of high school mathematics. I shall try to put you at ease by informing you that I taught in a number of universities for eight years and that I do hold a Life Teacher's Certificate for the State of Michigan. Furthermore, I have a great personal interest in the problems connected with secondary education.


1975 ◽  
Vol 68 (2) ◽  
pp. 157-160
Author(s):  
John J. Rodgers

All too often in the teaching of high school mathematics courses, we overlook the inherent flexibility and interdependence of the subject matter. It is easy to fall into the trap of presenting algebra, trigonometry, geometry, and so on, as separate areas of study. It is because they were taught this way traditionally. With relatively minor changes in the order of presentation, we can demonstrate to the student the vital interconnectiveness of mathematics. For example, many courses in high school geometry include a unit on trigonometry. The student learns three trigonometric ratios, namely, the sine, the cosine, and the tangent. He also learns to use the trigonometric tables to solve for an unknown side of a right triangle. Generally this material comes quite late in the year.


Author(s):  
CHRYSTIAN BASTOS DE ALMEIDA ◽  
CELINA APARECIDA ALMEIDA PEREIRA ABAR

ResumoEste artigo visa a apresentar um estudo sobre o trabalho documental de um professor de Matemática do Ensino Médio e de um professor articulador de área, no processo de elaboração e viabilização de uma aula sobre circunferência, numa turma de 3ª série do Ensino Médio. Consideramos como principal base teórica a Gênese Documental, na qual a criação de um documento ocorre a partir de uma coletânea de recursos por apropriação e modificação pelo professor. Assim, em um intervalo de dois meses, em uma escola pública da rede estadual da Bahia, ocorreu a observação do trabalho do professor, organizado em três fases: antes, durante e depois de sua aula; através delas, procuramos discutir o uso dos recursos propostos pelo professor de Matemática e professor articulador para o ensino de circunferência. As conclusões do trabalho indicam expectativas teórico-metodológicas para a implementação de estudos na área da formação continuada docente, na direção da investigação reflexiva, sobre o uso de recursos para a viabilização da prática docente. Palavras-chave: Gênese Documental; Circunferência; Formação continuada docente.AbstractThis article aims to present a study on the documentary work of a high school mathematics teacher and of an area coordinator teacher, in the process of elaborating and making a circumference class feasible, in a 3rd grade class in high school. We consider Documentary Genesis as the main theoretical basis, in which the creation of a document occurs from a collection of resources by appropriation and modification by the teacher. Thus, in an interval of two months, in a public school in the state network of Bahia, the work of the teacher was observed, organized in three phases: before, during and after his class; through them, we seek to discuss the use of resources proposed by the mathematics teacher and articulator teacher for teaching circumference. The conclusions of the work indicate theoretical and methodological expectations for the implementation of studies in the area of continuing teacher education, in the direction of reflective investigation, on the use of resources to make teaching practice feasible.Keywords: Documentary Genesis; Circumference; Continuing teacher education. 


1936 ◽  
Vol 29 (7) ◽  
pp. 340-345
Author(s):  
Dorothy Noyes

Judging from a number of the recent articles on high school mathematics it would seem that there is much thinking and considerable experimenting being done on the subject of making mathematics more functional. Mathcmatics has its definite place in our school organization outside of the immediate classroom; a place proportionate to that of other school subjects but which perhaps has not been as evident.


1930 ◽  
Vol 23 (1) ◽  
pp. 36-51
Author(s):  
L. H. Whitcraft

Teachers of high school mathematics are confronted with the fact that there are more failures in the mathematics of the secondary school than in any other subject in the secondary school curriculum. These failures may be traced to some one of the following factors; (1) the materials of mathematics, consisting of the textbook, practice exercises, and special devices; (2) the teacher's method of instruction and manner of presenting the subject matter to the pupils; or (3) the methods and processes of the pupils themselves. Now that the teachers of mathematics realize that there is a great amount of criticism due the department of mathematics what are they going to do about it? The answer should be the same as the elementary teachers have given to the criticisms which have come to them-give remedial work.


1981 ◽  
Vol 74 (3) ◽  
pp. 184-186
Author(s):  
Mary Jo Doebling

Since few things interest young people as much as automobiles, a unit on buying one creates great enthusiasm. Such a unit has been a repeated success in a consumer mathematics course for eleventh- and twelth-grade students who have taken at least one previous high school mathematics course. Because of the wide variety of abilities in a class, materials should be highly adaptable.


1999 ◽  
Vol 92 (3) ◽  
pp. 208-213
Author(s):  
Daniel Marks

The identity of the team in greatest jeopardy of becoming the big loser is the subject of this article. This article explores several facts about the big loser, offering them in a hierarchy that may be appropriate for creating various short– and long–term projects for a high school mathematics class.


2004 ◽  
Vol 97 (2) ◽  
pp. 87-89
Author(s):  
M. J. Nandor

The solution to the canonical birthday problem is taught at all levels of high school mathematics from algebra to discrete mathematics. Although many excellent articles and applets have been written on the subject, I am surprised that the a priori assumption that only 365 days are in a year is ubiquitous; leap year is rarely—if ever—included in the calculation. In this article, I show how to include leap years, and I examine some of the consequences of doing so.


Sign in / Sign up

Export Citation Format

Share Document