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Calculus Early Transcendental Functions (6E) Solution by Ron Larson, Bruce H. Edwards



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Calculus Early Transcendental Functions (6E) Solution by Ron Larson , The Pennsylvania State University, The Behrend College and Bruce H. Edwards , University of Florida. Published by Cengage Customer & Sales Support , ISBN: 978-1-337-55251-6, ISBN: 978-1-337-55303-2.
Explorations provide students with unique challenges to study concepts that have not yet been formally covered. They allow students to learn by discovery and introduce topics related to ones they are presently studying. By exploring topics in this way, students are encouraged to think outside the box. Historical Notes provide students with background information on the foundations of calculus, and Biographies help humanize calculus and teach students about the people who contributed to its formal creation. Putnam Exam questions appear in selected sections and are drawn from actual Putnam Exams. These exercises will push the limits of students’ understanding of calculus and provide extra challenges for motivated students.
Theorems provide the conceptual framework for calculus. Theorems are clearly stated and separated from the rest of the text by boxes for quick visual reference. Key proofs often follow the theorem, and other proofs are provided in an in-text appendix. As with the theorems, definitions are clearly stated using precise, formal wording and are separated from the text by boxes for quick visual reference.

Calculus Early Transcendental Functions (6E) Solution by Ron Larson, Bruce H. Edwards cover the following topics.

  • 1. Preparation for Calculus
    2. Limits and Their Properties
    3. Differentiation
    4. Applications of Differentiation
    5. Integration
    6. Differential Equations
    7. Applications of Integration
    8. Integration Techniques and Improper Integrals
    9. Infinite Series
    10. Conics, Parametric Equations, and Polar Coordinates
    11. Vectors and the Geometry of Space
    12. Vector-Valued Functions
    13. Functions of Several Variables
    14. Multiple Integration
    15. Vector Analysis
    16. Additional Topics in Differential Equations

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