This streamlined version of ‘Thomas’ Calculus’ provides a faster-paced, precise and accurate presentation of calculus for a college-level calculus course. ‘University Calculus’ covers both single variable and multivariable calculus and is appropriate for a three semester or four quarter course....

Key Message: University Calculus: Alternate Edition answers the demand for a more streamlined, less expensive version of the highly acclaimed Thomas' Calculus, Eleventh Edition.  The text retains the same quality and quantity of exercises as the eleventh edition while using a faster-paced presentation. This text focuses on the thinking behind calculus and uses the same precise, accurate exposition for which the Thomas series is well known. The elegant art program helps today’s readers visualize important concepts.

Key Topics: Functions; Limits and Continuity; Differentiation; Applications of Derivatives; Integration; Applications of Definite Integrals; Transcendental Functions; Techniques of Integration; Infinite Sequences and Series; Polar Coordinates and Conics; Vectors and the Geometry of Space; Vector-Valued Functions and Motion in Space; Partial Derivatives; Multiple Integrals; Integration in Vector Fields; First-Order Differential Equations; Second-Order Differential Equations

Market: For all readers interested in Calculus.
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KEY BENEFIT: The popular and respected Thomas’ Calculus Series has been expanded to include a concise alternative. University Calculus: Elements is the ideal text for instructors who prefer the flexibility of a text that is streamlined without compromising the necessary coverage for a typical three-semester course. As with all of Thomas’ texts, this book delivers the highest quality writing, trusted exercises, and an exceptional art program. Providing the shortest, lightest, and least-expensive early transcendentals presentation of calculus, University Calculus: Elements is the text that students will carry and use! KEY TOPICS: Functions and Limits ; Differentiation; Applications of Derivatives ; Integration; Techniques of Integration; Applications of Definite Integrals; Infinite Sequences and Series; Polar Coordinates and Conics; Vectors and the Geometry of Space; Vector-Valued Functions and Motion in Space; Partial Derivatives; Multiple Integrals; Integration in Vector Fields. MARKET: for all readers interested in calculus.

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