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Taylor M. Reth – ProQuest LLC, 2023
The gap between skilled workers needed and skilled workers available increased since the start of the fourth industrial revolution. Employees now need different knowledge, skills, and abilities to enter the workforce and stay current with new technologies than they did in the past. One way this knowledge gap and skilled worker shortage could be…
Descriptors: Manufacturing, Technology Education, Training, Educational Needs
Guo, William – European Journal of Science and Mathematics Education, 2023
Transitional engineering students are those who are academically ineligible to enter a bachelor's engineering program but are enrolled in an associate engineering program with a university. Successful completion of such an associate engineering program allows the higher achievers to transfer to a full bachelor's engineering program. The associate…
Descriptors: Word Problems (Mathematics), Geometric Concepts, Problem Solving, Mathematics Instruction
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
Teets, Donald – AMATYC Review, 2008
This article shows how to use six parameters describing the International Space Station's orbit to predict when and in what part of the sky observers can look for the station as it passes over their location. The method requires only a good background in trigonometry and some familiarity with elementary vector and matrix operations. An included…
Descriptors: Space Exploration, Familiarity, Spreadsheets, College Mathematics
Siadat, M. Vali – AMATYC Review, 2006
In terms of modern pedagogy, having visual interpretation of trigonometric functions is useful and quite helpful. This paper presents, pictorially, an easy approach to prove all single angle trigonometric identities on the axes. It also discusses the application of axial representation in calculus--finding the derivative of trigonometric functions.
Descriptors: Trigonometry, Calculus, Mathematics Instruction, Mathematical Concepts

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