How High Is the Water Tower?

1996 ◽  
Vol 89 (4) ◽  
pp. 274-278
Author(s):  
Richard Alvarez

When are we ever going to need this math?” This question, frequently heard in high school mathematics courses, elicits an interesting, and perhaps unique, response from teachers at one California high school. To experience an indepth practical application of mathematics, the trigonometry and precalculus classes meet at the school's water tower and use some of the mathematics learned in classrooms. Students measure the height of the tower's topmost point, which is not only inaccessible but also invisible from the ground. In the process, they engage in some good teamwork, see how their mathematics courses fit together to facilitate a task that no one course can do alone, observe how mathematics can work around physical obstacles, use their scientific calculators for chained and multistage calculations, and gain a little more appreciation for the physical facilities of their school. Students also see that mathematical analysis can be easier and more accurate than direct measurement or scale drawings. And every time they see the water tower―which is hard to miss—they remember that their mathematics really is good for something. As a special benefit, several interested students help prepare the activity and coach their peers.

2003 ◽  
Vol 96 (2) ◽  
pp. 102-104
Author(s):  
Kathryn Risher

As high school mathematics teachers, my colleagues and I face this sad reality on a daily basis. After years of experience instructing teenagers in algebra, geometry, trigonometry, and calculus, we have recognized a number of forces that impede the success of high school students in higher-level mathematics courses. Many students and their parents either fail to recognize these forces or refuse to face them.


Author(s):  
Isaac Bengre Taley ◽  
Matilda Sarpong Adusei

Helping junior high school students to use calculators and computers for problem solving and investigating real-life situations is an objective of the junior high school mathematics curriculum in Ghana. Ironically, there is a technological drought in junior high school mathematics instruction in Ghana, with a suspicion that mathematics teachers’ competency in the use of calculators for teaching may be the source of this lack of use. This study sought to establish a correlation between junior high school mathematics teachers’ competence and the motivation supporting the use of calculators in teaching.  A descriptive survey comprising of a test and questionnaire was used to collect data from junior high school mathematics teachers in an educational district in Ghana. Teacher characteristics such as educational attainment, age, and gender in relation to teachers’ competency in the use of calculators were discussed in the study. The results showed that about 70% of the teachers exhibited a low level of calculator competence. Besides, novice teachers outperformed expert teachers in the calculator competency-based test. Additionally, mathematics teachers’ enthusiasm for using calculators in teaching was directly associated with the teachers’ level of competency. The findings may send a signal to stakeholders in their efforts to revising the Ghana JHS curriculum in order to actualize the curriculum desire for the integration of technology in the teaching and learning of JHS mathematics.


1937 ◽  
Vol 30 (3) ◽  
pp. 128-129
Author(s):  
Ruth Wilson

Realtzing that many people, even school administrator, regard mathematics beyond arithmetic as a subject with neither cultural nor practical value, we of the mathematic department of Thomas Jefferson High School decided to make the topic of our second annual exhibit: “The Practical Application of Mathematics in Various Occupations and Industries.” We knew that mere statements of facts would receive little attention—there must be something to attract the eye, and we felt that the statements would be more convincing if they came from buiness men. Our first problem, thefore, was to devise a pleasing scheme for getting the attention of the public in order to sell the idea that all high school mathematics is practical and to stimulate appreciation of the fact that nearly all “big business” uses higher mathematics. Our next problem was to secure the cooperation of various business concerns.


1951 ◽  
Vol 44 (2) ◽  
pp. 130-134
Author(s):  
William L. Schaaf

Twenty years ago one heard very little about “guidance” in high school mathematics. Many students took mathematics only because they were required to do so, or because they were told it was good for them. Other students took no mathematics- having been misguided by wellmeaning adults. World War II temporarily usurped the role of guidance counsellor. There was little doubt as to what had to be done.


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.


1981 ◽  
Vol 18 (2) ◽  
pp. 207-218 ◽  
Author(s):  
Joan Daniels Pedro ◽  
Patricia Wolleat ◽  
Elizabeth Fennema ◽  
Ann DeVaney Becker

Males, more than females, elect advanced mathematics courses. This differential in the number of mathematics courses elected has been cited as a major explanation of sex-related differences in adults' mathematics performance and in their participation in mathematics-related careers. Knowledge about some of the variables that enter into the decision to persist in the study of mathematics is essential for those who are interested in encouraging females, as well as males, to adequately prepare themselves in mathematics. This study identified some attitudinal and attributional variables that relate to the election of mathematics courses by females and males. A small set of variables was found to explain some of the variance in female and male mathematics plans. These results might help in understanding why females do not continue in as large a proportion as males to elect mathematics and/or to enter mathematics-related careers.


2009 ◽  
Vol 103 (1) ◽  
pp. 69

The Mathematics Teacher is eager to publish articles about teaching mathematics at the entry level. These courses are critical to fostering students' pursuit of and love for learning mathematics through the high school years and beyond.


1956 ◽  
Vol 49 (7) ◽  
pp. 514-518
Author(s):  
William L. Duren

A mathematician's thoughts on how to revise the high-school mathematics courses so as to minimize the “break” in the mathematics program at the beginning of the thirteenth year.


1974 ◽  
Vol 67 (2) ◽  
pp. 115-119
Author(s):  
Samuel L. Greitzer

Because the U.S.A. Mathematical Olympiad is a new venture, a brief explanation is pertinent. The purpose of the Olympiad is to attempt to discover secondary school students with superior mathematical talent—students who possess creativity and inventiveness as well as computational skills. Participation is limited to about one-hundred students selected mainly from the Honor Roll of the Annual High School Mathematics Examination plus a few recommended students from the states that sponsor their own high school mathematics competitions. The Olympiad consists of five problems of the essay type requiring mathematical power on the part of the participants.


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