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The syllabus for calculus ii (math 2854) at the university of arkansas fort smith. The course covers physical applications of integration, techniques of integration, sequences and series, conic sections, parametric equations in two and three dimensions, and polar coordinates. Students will learn advanced techniques for the solution of problems and derivation of formulas, enhance their technological literacy, and improve their analytical skills.
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University of Arkansas – Fort Smith
5210 Grand Avenue P.O. Box 3649 Fort Smith, AR 72913 479-788-
General Syllabus
Credit Hours: 4 Lecture Hours: 4
Prerequisite: MATH 2804 Calculus I.
Effective: Fall 2007
I. Course Information:
A. Catalogue Description Physical applications of integration, techniques of integration, sequences and series, conic sections, parametric equations in two and three dimensions, and polar coordinates. Appropriate technology is used to discover relationships and work problems not usually possible to work by hand.
II. Student Learning Outcomes
A. Subject Matter Upon completion of this course, the student should be able to:
B. General Education Abilities This course enhances student abilities in the following general education areas:
Quantitative Reasoning Level: Reinforcement Students will learn advanced techniques for the solution of problems and derivation of formulas relating to
Technological Literacy Level: Reinforcement Knowledge of fundamental concepts behind numerical approximation techniques significantly enhances student understanding of technology, its applications, and its limitations.
Analytical Skills Level: Reinforcement Students will gain new understanding of the analysis of changing quantities, will learn new techniques of identifying optimal solutions and predicting long-range behavior, and will learn to analyze cumulative effects through analysis of component pieces. Advanced techniques of integration and concepts of parametric equations increase students' comprehension of such scientific concepts as velocity, acceleration, force, energy, and molecular structure.
III. Major Course Topics:
A. Physical Applications of Integration B. Methods of Integration, Integration by Parts, and Tables of Integration. C. Indeterminate Forms and Improper Integrals. D. Infinite Sequences and Series, Tests for Convergence of a Series, Taylor and Maclaurin Series. E. Conic Sections and Graphs F. Polar Coordinates and Graphs of Polar Equations G. Parametric Equations