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Baum, Dave – Physics Teacher, 2020
In a recent submission to "The Physics Teacher," we related how trigonometric identities can be used to find the extremes of several functions in order to solve some standard physics problems that would usually be considered to require calculus. In this work, the functions to be examined are polynomials, which suggests the utilization of…
Descriptors: Physics, Problem Solving, Calculus, Trigonometry
Goldberg, Mayer – International Journal of Mathematical Education in Science and Technology, 2012
In computing real-valued functions, it is ordinarily assumed that the input to the function is known, and it is the output that we need to approximate. In this work, we take the opposite approach: we show how to compute the values of some transcendental functions by approximating the input to these functions, and obtaining exact answers for their…
Descriptors: Calculus, Problem Solving, Computation, Algebra
Kuhn, Matt; Dempsey, Kathleen – Learning & Leading with Technology, 2011
In 1999, Richard Lee Colvin published an article in "The School Administrator" titled "Math Wars: Tradition vs. Real-World Applications" that described the pendulum swing of mathematics education reform. On one side are those who advocate for computational fluency, with a step-by-step emphasis on numbers and skills and the…
Descriptors: Feedback (Response), Problem Solving, Mathematics Education, Intelligent Tutoring Systems
Mesa, Vilma – MathAMATYC Educator, 2010
Textbooks, like many other resources teachers have at hand, are meant to be an aid for instruction; however there is little research with textbooks or on their potential to develop metacognitive knowledge. Metacognitive knowledge has received substantial attention in the literature, in particular for its relationship with problem-solving in…
Descriptors: Mathematics Education, Textbooks, Metacognition, Problem Solving
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

Pederson, Arnold – Mathematics Teacher, 1971
Descriptors: Instruction, Mathematical Applications, Mathematics, Problem Solving

Poole, Robert R. – Math Teacher, 1970
Reports a proof of a classical geometry problem. The proposition is - In any triangle there are two equal sides, if the angles opposite these sides have angle bisectors with equal lengths. (RP)
Descriptors: Geometry, Mathematics, Plane Geometry, Problem Solving

Ropes, George H. – Math Teacher, 1970
Descriptors: Algebra, History, Mathematics, Mathematics Education
Dana-Picard, Thierry – Mathematics and Computer Education, 2005
An integral, either definite or improper, cannot always be computed by elementary methods, such as reversed usage of differentiation formulae. Graphical properties, in particular symmetries, can be useful to compute the integral, via an auxiliary computation. We present graded examples, then prove a general result. (Contains 4 figures.)
Descriptors: Mathematics, Problem Solving, Graphs, Geometry

Cheney, Fitch – Math Teacher, 1970
Presented are some of the special properties possessed by a triangle in which the measure of one of its three angles is one-half the measure of another of these angles. The author names such a triangle a vux triangle. (RP)
Descriptors: Geometric Concepts, Mathematical Concepts, Mathematics, Problem Solving

Shiflett, Ray C.; Shultz, Harris S. – Mathematics Teacher, 1984
How min-max problems can be solved with trigonometry and without calculus is described. (MNS)
Descriptors: Calculus, College Mathematics, Higher Education, Mathematics

Castellanos, Dario – Mathematics Magazine, 1988
Some appearances of pi in a wide variety of problems are presented. Sections focus on some history, the first analytical expressions for pi, Euler's summation formula, Euler and Bernoulli, approximations to pi, two and three series for the arctangent, more analytical expressions for pi, and arctangent formulas for calculating pi. (MNS)
Descriptors: Algebra, Calculus, College Mathematics, Geometric Concepts
New Orleans Public Schools, LA. – 1970
Secondary school teachers incorporating the use of a computer in algebra, trigonometry, advanced mathematics, chemistry, or physics classes are the individuals for whom this book is intended. The content included in it is designed to aid the learning of programing techniques and basic scientific or mathematical principles, and to offer some…
Descriptors: Algebra, Chemistry, Computer Assisted Instruction, Computer Science Education