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Bos, Rogier; Doorman, Michiel; Drijvers, Paul; Shvarts, Anna – Teaching Mathematics and Its Applications, 2022
We study the augmented reality sandbox (ARSB) as an embodied learning environment to foster meaning making in the context of bivariable calculus. We present the case of Tiago, a first-year bachelor chemistry student, performing a series of tasks based on embodied design, including perception-based, action-based and incorporation-based tasks.…
Descriptors: Computer Simulation, Calculus, Mathematical Concepts, Thinking Skills
Wangberg, Aaron; Gire, Elizabeth; Dray, Tevian – Teaching Mathematics and Its Applications, 2022
Students need a robust understanding of the derivative for upper-division mathematics and science courses, including thinking about derivatives as ratios of small changes in multivariable and vector contexts. In "Raising Calculus to the Surface" activities, multivariable calculus students collaboratively discover properties of…
Descriptors: Mathematics Instruction, Teaching Methods, Calculus, Introductory Courses
Cline, Kelly; Zullo, Holly; Huckaby, David A. – Teaching Mathematics and Its Applications, 2020
Common student errors and misconceptions can be addressed through the method of classroom voting, in which the instructor presents a multiple-choice question to the class, and after a few minutes for consideration and small-group discussion, each student votes on the correct answer, using a clicker or a phone. If a large number of students have…
Descriptors: Error Patterns, Misconceptions, Mathematics Instruction, Calculus
Maciejewski, Wes – Teaching Mathematics and Its Applications, 2016
Classroom flipping is the practice of moving new content instruction out of class time, usually packaging it as online videos and reading assignments for students to cover on their own, and devoting in-class time to interactive engagement activities. Flipping has garnered a large amount of hype from the popular education media and has been adopted…
Descriptors: Mathematics Instruction, Calculus, Teaching Methods, Video Technology

Hobbs, David; Relf, Simon – Teaching Mathematics and Its Applications, 1997
Suggests that many students with A-level mathematics, and even with a degree in mathematics or a related subject, do not have an understanding of the basic principles of calculus. Describes the approach used in three textbooks currently in use. Contains 14 references. (Author/ASK)
Descriptors: Calculus, Concept Formation, Higher Education, Mathematics Instruction

Eisenberg, Theodore – Teaching Mathematics and Its Applications, 2000
Lists several problems that have proven to be successful in getting students to think about topics and notions they thought they knew. Indicates that students have not only solved the conundrums (often with help), but also developed them further into research projects. (Author/ASK)
Descriptors: Calculus, Higher Education, Mathematics Instruction, Problem Solving

Tobin, Patrick – Teaching Mathematics and Its Applications, 1998
Argues that teachers and lecturers need to identify essential skills which are technology-independent and need to determine the most effective use of new technology in the classroom. Examines prospects for change using the newer technology of graphing calculators for mathematics courses. Contains 15 references. (ASK)
Descriptors: Algebra, Calculus, Educational Change, Educational Technology