Descriptor
Source
| Primus | 5 |
Author
| Chappell, Kelly K. | 1 |
| Gass, Frederick | 1 |
| Killpatrick, Kendra | 1 |
| Schlatter, Mark D. | 1 |
| Solow, Anita E. | 1 |
| Young, Anne Ludington | 1 |
Publication Type
| Journal Articles | 5 |
| Guides - Classroom - Teacher | 4 |
| Opinion Papers | 2 |
| Reports - Research | 1 |
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| Practitioners | 2 |
| Teachers | 2 |
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Peer reviewedYoung, Anne Ludington – Primus, 1996
Error estimates for tangent line approximations and for numerical integration are found using special cases of the error formulas for Taylor's Theorem and the Trapezoidal Rule, respectively. Proofs of these theorems rely on a modification of Rolle's Theorem. (Author/MKR)
Descriptors: Calculus, Concept Formation, Higher Education, Proof (Mathematics)
Peer reviewedChappell, Kelly K.; Killpatrick, Kendra – Primus, 2003
Investigates the effects of instructional environment on students' conceptual understanding and procedural knowledge of calculus. Uses multiple achievement measures to determine the degree to which students from different instructional environments had mastered the concepts and procedures inherent to first semester calculus. Indicates no…
Descriptors: Calculus, Concept Formation, Educational Change, Higher Education
Peer reviewedSchlatter, 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
Peer reviewedGass, Frederick – Primus, 1992
Discusses the rationale and a method for the instructional use of graphing calculators as an intermediary step between the intuitive notion of the concept of a limit and its formal epsilon-delta definition. (JJK)
Descriptors: Calculus, Cognitive Development, Concept Formation, Graphing Calculators
Peer reviewedSolow, 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


