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Kalajdzievska, Darja – PRIMUS, 2014
In many post-secondary, introductory mathematics courses failure and withdrawal rates are reaching as high as 50% and average GPA is steadily decreasing. This is a problem that has been witnessed across the globe. With widespread reforms taking place in K-12 mathematics education, many innovative teaching strategies have been created, implemented,…
Descriptors: Mathematics Instruction, College Mathematics, Undergraduate Study, Student Motivation
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Schlatter, Mark D. – Primus, 2002
Discusses one way of addressing the difficulty of mastering a large number of concepts through the use of ConcepTests; that is, multiple choice questions given in a lecture that test understanding as opposed to calculation. Investigates various types of ConcepTests and the material they can cover. (Author/KHR)
Descriptors: Calculus, Concept Formation, Evaluation, Group Activities
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Mahavier, W. Ted – Primus, 2002
Describes a two-semester numerical methods course that serves as a research experience for undergraduate students without requiring external funding or the modification of current curriculum. Uses an engineering problem to introduce students to constrained optimization via a variation of the traditional isoperimetric problem of finding the curve…
Descriptors: Calculus, College Mathematics, Computer Uses in Education, Curriculum Design
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Watnick, Richard – Primus, 1993
Presents a college calculus program based on the discovery method and the educational psychology literature used to develop it. Lists departmental, educational, and calculus reform goals, and describes characteristics of the program, including relaxed atmosphere, use of visualization, and supplemental teaching techniques. (13 references) (MKR)
Descriptors: Calculus, Discovery Learning, Educational Psychology, Experimental Programs
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Rosenthal, Bill – Primus, 1992
Offers calculus students and teachers the opportunity to motivate and discover the first Fundamental Theorem of Calculus (FTC) in an experimental, experiential, inductive, intuitive, vernacular-based manner. Starting from the observation that a distance traveled at a constant speed corresponds to the area inside a rectangle, the FTC is discovered,…
Descriptors: Calculus, College Mathematics, Discovery Learning, Experiential Learning
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de Alwis, Tilak – Primus, 1992
Describes numerical differentiation and the central difference formula in numerical analysis. Presents three computer programs that approximate the first derivative of a function utilizing the central difference formula. Analyzes conditions under which the approximation formula is exact. (MDH)
Descriptors: Calculus, College Mathematics, Estimation (Mathematics), Higher Education
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Fenton, William E. – Primus, 1991
Describes an attempt to increase business calculus students' desire to learn by overcoming typical low levels of mathematical preparation and motivation utilizing a corporate structure managed by the students. Includes 10 sample problems from fictitious corporations. (JJK)
Descriptors: Calculus, Classroom Techniques, College Mathematics, Higher Education
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Solow, Anita E. – Primus, 1991
Discusses and provides sample lessons of learning by discovery and weekly problem sets, which are presented as alternative methods for teaching college calculus. Both approaches stress conceptual understanding and guide the students to explore the ideas of calculus in small groups in a computer laboratory setting. (JJK)
Descriptors: Calculus, Classroom Techniques, Cognitive Development, College Mathematics
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Sherman, Tom – Primus, 1993
To build understanding of, and the ability to use, first-year science and engineering calculus, students were introduced to differential equations and asked to carry out research on differential equation modeling projects. Describes a model for the research paper; appendices provide a copy of the student handout and five examples of student…
Descriptors: Calculus, College Freshmen, Differential Equations, Engineering Education
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Platt, M. L. – Primus, 1993
Short essay questions are introduced into the calculus course as a technique to involve students with their own learning. Provides (1) instructions to the student for writing the report; (2) results of using the technique; and (3) reasons for using writing in mathematics classes. (MDH)
Descriptors: Calculus, Content Area Writing, Essays, Higher Education
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Myers, Nadine C. – Primus, 1993
This paper describes the use of cooperative groups in teaching calculus. It discusses benefits and drawbacks of group techniques and presents reactions from both students and the author. (Author)
Descriptors: Calculus, Cooperation, Cooperative Learning, Educational Change
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Kast, David – Primus, 1993
The crisis confronting calculus and mathematics education generally results from a number of failed assumptions implicit in the dominant lecture-homework-exam methodology used in teaching mathematics. Positive resolution of this crisis can be found in adopting a noncompetitive, collaborative approach to mathematics education. (Author)
Descriptors: Calculus, Cooperative Learning, Grading, Higher Education
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Hilbert, Stephen; And Others – Primus, 1993
Discusses a pedagogical approach to calculus based on the question: What kinds of problems should students be able to solve? Includes a discussion of types of problems and curriculum threads for such a course. Describes a projects-based calculus with examples of projects and classroom activities. (Author/MDH)
Descriptors: Calculus, Class Activities, College Mathematics, Higher Education
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Zia, Lee l. – PRIMUS, 1991
Presented are classroom-tested examples of instructional materials (courseware) for ordinary differential equations using the software package PHASER. All of the examples include in-class demonstration techniques and commentaries for instructor use, student homework and laboratory exercises, and suggestions for in-class examination questions. (JJK)
Descriptors: Calculus, Classroom Techniques, College Mathematics, Computer Assisted Instruction
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Timmons, Todd – PRIMUS, 1991
Described is an instructional method that makes use of an electronic spreadsheet for the numerical and graphical introduction of the fundamentals of Taylor polynomials. Included is a demonstration spreadsheet using the expansion polynomial to evaluate the cosine function. (JJK)
Descriptors: Calculus, College Mathematics, Computer Assisted Instruction, Educational Technology
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