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Sigler, Avi; Segal, Ruti; Stupel, Moshe – International Journal of Mathematical Education in Science and Technology, 2016
Solution of problems in mathematics, and in particular in the field of Euclidean geometry is in many senses a form of artisanship that can be developed so that in certain cases brief and unexpected solutions may be obtained, which would bring out aesthetically pleasing mathematical traits. We present four geometric tasks for which different proofs…
Descriptors: Mathematical Logic, Validity, Mathematics, Mathematics Instruction
Bhattacharjee, Pramode Ranjan – Australian Senior Mathematics Journal, 2012
Trigonometry is a well known branch of Mathematics. The study of trigonometry is of great importance in surveying, astronomy, navigation, engineering, and in different branches of science. This paper reports on the discovery of flaws in the traditional definitions of trigonometric ratios of an angle, which (in most cases) make use of the most…
Descriptors: Algebra, Foreign Countries, Trigonometry, Mathematics Instruction
Jiang, Zhonghong; O'Brien, George E. – Mathematics Teacher, 2012
One of the most rewarding accomplishments of working with preservice secondary school mathematics teachers is helping them develop conceptually connected knowledge and see mathematics as an integrated whole rather than isolated pieces. To help students see and use the connections among various mathematical topics, the authors have paid close…
Descriptors: Geometric Concepts, Mathematics Instruction, Secondary School Mathematics, Preservice Teachers
Benacka, Jan – International Journal of Mathematical Education in Science and Technology, 2012
In some secondary mathematics curricula, there is a topic called Stereometry that deals with investigating the position and finding the intersection, angle, and distance of lines and planes defined within a prism or pyramid. Coordinate system is not used. The metric tasks are solved using Pythagoras' theorem, trigonometric functions, and sine and…
Descriptors: Trigonometry, Mathematics Activities, Mathematics, Mathematics Education
Gordon, Sheldon P. – Mathematics Teacher, 2011
For almost all students, what happens when they push buttons on their calculators is essentially magic, and the techniques used are seemingly pure wizardry. In this article, the author draws back the curtain to expose some of the mathematics behind computational wizardry and introduces some fundamental ideas that are accessible to precalculus…
Descriptors: Data Analysis, Geometric Concepts, Trigonometry, Calculus
Karjanto, Natanael – Teaching Mathematics and Its Applications: An International Journal of the IMA, 2011
Trigonometry is one of the topics in mathematics that the students in both high school and pre-undergraduate levels need to learn. Generally, the topic covers trigonometric functions, trigonometric equations, trigonometric identities and solving oblique triangles using the Laws of Sines and Cosines. However, when solving the oblique triangles,…
Descriptors: Mathematics Activities, Geometric Concepts, Trigonometry, Mathematics Instruction
Enderson, Mary C.; Klerlein, Jacob T.; Johnson, Jason D. – New England Mathematics Journal, 2010
Today's classrooms pose many challenges for new mathematics teachers joining the teaching force. As they enter the teaching field, they bring a wide range of mathematical experiences that are often focused on calculations and memorization of concepts rather than problem solving and representation of ideas. Such experiences generally minimize what…
Descriptors: Mathematics Education, Mathematics Teachers, Teacher Student Relationship, Computation
Sastry, K. R. S. – Mathematics and Computer Education, 2007
This paper takes a known point from Brocard geometry, a known result from the geometry of the equilateral triangle, and bring in Euler's [empty set] function. It then demonstrates how to obtain new Brocard Geometric number theory results from them. Furthermore, this paper aims to determine a [triangle]ABC whose Crelle-Brocard Point [omega]…
Descriptors: Geometric Concepts, Number Concepts, Geometry, Theories
Peer reviewedBradley, A. Day – Mathematics Teacher, 1970
Descriptors: Geometric Concepts, History, Mathematicians, Mathematics
Malcom, Paul Scott – 1968
This investigation extends a 25-point geometric system for defining a 25-point trigonometry whose properties are analogous to those of the trigonometry of the Euclidean plane. These properties include definitions of trigonometric functions arising from ratios of sides of right triangles, the relations of elements of a given triangle through the…
Descriptors: College Mathematics, Geometric Concepts, Instructional Materials, Mathematics
Peer reviewedLeo, Trevor – Australian Mathematics Teacher, 1972
Develops formulas for the number of bounces of a ball on a billiard table given an original path-angle. (MM)
Descriptors: Geometric Concepts, Mathematical Applications, Mathematics, Physics
Guasti, M. Fernandez – International Journal of Mathematical Education in Science and Technology, 2005
Three major techniques are employed to calculate [pi]. Namely, (i) the perimeter of polygons inscribed or circumscribed in a circle, (ii) calculus based methods using integral representations of inverse trigonometric functions, and (iii) modular identities derived from the transformation theory of elliptic integrals. This note presents a…
Descriptors: Trigonometry, Calculus, Computation, Geometric Concepts
Ecker, Michael W. – Mathematics and Computer Education, 2006
The author has always been fascinated by the title identity. It's charming and simple, as well as easy to believe after pressing a few calculator keys. Several fine proofs have appeared in the literature, including several proofs without words. His own earlier proof is trigonometric, and he has often been dissatisfied with not being able to…
Descriptors: Geometric Concepts, Geometry, Trigonometry, Problem Solving
Peer reviewedLipsey, Sally Irene; Snow, Wolfe – Mathematics Teacher, 1973
Descriptors: Calculus, College Mathematics, Geometric Concepts, Instruction
Peer reviewedKilpatrick, Harold C.; Waters, William M., Jr. – Mathematics and Computer Education, 1986
How to determine when there is a unique solution when two sides and an angle of a triangle are known, using simple algebra and the law of cosines, is described. (MNS)
Descriptors: Algebra, College Mathematics, Geometric Concepts, Higher Education
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