Descriptor
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| Primus | 6 |
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| Alexopoulos, John | 1 |
| Barb, Cynthia | 1 |
| Cooley, Laurel A. | 1 |
| Craighead, Robert L., Jr. | 1 |
| Fleck, Cynthia | 1 |
| Gordon, Florence S. | 1 |
| Gordon, Sheldon P. | 1 |
| McDonald, Michael A. | 1 |
| Young, Anne Ludington | 1 |
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| Journal Articles | 6 |
| Guides - Classroom - Teacher | 5 |
| Reports - Descriptive | 1 |
| Reports - Research | 1 |
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| Practitioners | 1 |
| Teachers | 1 |
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Peer reviewedAlexopoulos, John; Barb, Cynthia – Primus, 2001
Presents problems to find the integrals of logarithmic and inverse trigonometric functions early in the calculus sequence by using the Fundamental Theorem of Calculus and the concept of area, and without the use of integration by parts. (Author/ASK)
Descriptors: Calculus, College Mathematics, Functions (Mathematics), Higher Education
Peer reviewedMcDonald, Michael A.; And Others – Primus, 1996
Discusses a precalculus project in which students create a model United Nations to present and discuss the long-term prognosis for individual countries given data on population growth and food production. Students compare exponential and linear functions to determine whether starvation will occur and prepare oral and written presentations of their…
Descriptors: Calculus, Functions (Mathematics), High Schools, Higher Education
Peer reviewedCraighead, Robert L., Jr.; Fleck, Cynthia – Primus, 1997
Presents an experiment to design a precalculus topic that would help prepare students for limits in differential calculus. Emphasizes the topic to enhance the interpretation of graphs and to be applicable in both technology-based and traditional precalculus courses. Uses graphing calculators to help students observe the results of their…
Descriptors: Calculus, Educational Technology, Functions (Mathematics), Graphing Calculators
Peer reviewedGordon, Sheldon P.; Gordon, Florence S. – Primus, 1999
Describes a simple cooling experiment that can be conducted in class at the college algebra, precalculus, calculus, or differential equations level whose aim is to determine the best exponential function to fit the experimental data. (Author/ASK)
Descriptors: Algebra, Calculus, College Mathematics, Demonstrations (Science)
Peer reviewedCooley, Laurel A. – Primus, 1997
Describes an experimental study in which two sections of calculus were taught using the same materials, except one section was enhanced with the computer algebra system Mathematica. Results indicated that the students in the technology group had advantages to understanding certain key topics in calculus such as limits, derivatives, and curve…
Descriptors: Calculus, Computer Assisted Instruction, Computer Software, Educational Technology
Peer reviewedYoung, Anne Ludington – Primus, 1997
Describes a Calculus I project in which students discover the formula for the derivative of an exponential function. The project includes two targeted writing assignments and leads to several additional problems. Together these tasks provide a basis for an algebraic approach to the exponential function. (AIM)
Descriptors: Algebra, Calculus, Cooperative Learning, Equations (Mathematics)


