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Mercat, Christian – Open Education Studies, 2022
We present the Active Learning tools introduced in basic mathematics courses in the Preparatory Curriculum for Engineering schools at Université Claude Bernard. Additions were introduced in the academic year 2018/2019 in Foundations of Mathematics 2, in the first year of bachelor study program. Its content are Linear Algebra (matrices, vector…
Descriptors: Active Learning, Engineering Education, Mathematics Instruction, College Mathematics
Flores González, Macarena; Vandebrouck, Fabrice; Vivier, Laurent – International Journal of Mathematical Education in Science and Technology, 2022
Our work focuses on the transition from high school to university in the field of calculus. In France, recursive sequences are studied as one of the classical exercises in both institutions. Their studies use different theorems and notions, such as functions, convergence, monotonicity, induction, etc. The work expected at this transition requires…
Descriptors: Calculus, High School Students, Mathematics Instruction, Undergraduate Study
Kolar-Begovic, Zdenka, Ed.; Kolar-Šuper, Ružica, Ed.; Jukic Matic, Ljerka, Ed. – Online Submission, 2017
The papers in the monograph address different topics related to mathematics teaching and learning processes which are of great interest to both students and prospective teachers. Some papers open new research questions, some show examples of good practice and others provide more information about earlier findings. The monograph consists of six…
Descriptors: Mathematics Education, Mathematics Instruction, Educational Research, College Students
Drijvers, Paul – PNA, 2013
The integration of digital technology confronts teachers, educators and researchers with many questions. What is the potential of ICT for learning and teaching, and which factors are decisive in making it work in the mathematics classroom? To investigate these questions, six cases from leading studies in the field are described, and decisive…
Descriptors: Educational Technology, Technology Uses in Education, Mathematics Instruction, Teaching Methods
Provost, J.-P.; Bracco, C. – European Journal of Physics, 2009
Proceeding like Newton with a discrete time approach of motion and a geometrical representation of velocity and acceleration, we obtain Kepler's laws without solving differential equations. The difficult part of Newton's work, when it calls for non-trivial properties of ellipses, is avoided by the introduction of polar coordinates. Then a simple…
Descriptors: Motion, Secondary School Teachers, Equations (Mathematics), Mathematics Instruction

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