Calculus and analytic geometry / Douglas F. Riddle.

By: Riddle, Douglas F [author]Material type: TextTextPublication details: Belmont, California : Wadsworth Publishing Co., c1979Edition: Third editionDescription: 883, A1-I-8 pages : illustrations ; 26 cmISBN: 0534006264Subject(s): CALCULUS | GEOMETRY, ANALYTICLOC classification: QA 303 .R53 1979
Contents:
Plane Analytic Geometry -- Equations of Lines and Circles -- Functions -- The derivative -- Curve Sketching -- Further Applications of the Derivative -- The Integral Vectors in the Plane -- Conic Sections -- Limits and Continuity: A Geometric Approach -- Trigonometric Functions -- Exponents, Logarithms, and Hyperbolic Functions -- Parametric Equations -- Polar Coordinates -- Methods of Integration -- Further Applications of the Integral -- Limits and Continuity: The Epsilon-Delta Approach -- Indeterminate Forms -- Infinite Series -- Solid Analytic Geometry -- Partial Derviatives -- Multiple Integrals -- Line and Surface Integrals.
Summary: As in the previous editions, we have striven to present calculus in a way that is as easy as possible for the student to understand as we as easy for the instructor to present.
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Item type Current library Home library Collection Shelving location Call number Copy number Status Date due Barcode
Books Books LRC - Annex
National University - Manila
Secondary Education - Mathematics Relegation Room GC QA 303 .R53 1979 (Browse shelf (Opens below)) c.1 Available NULIB000004961

Includes index.

Plane Analytic Geometry -- Equations of Lines and Circles -- Functions -- The derivative -- Curve Sketching -- Further Applications of the Derivative -- The Integral Vectors in the Plane -- Conic Sections -- Limits and Continuity: A Geometric Approach -- Trigonometric Functions -- Exponents, Logarithms, and Hyperbolic Functions -- Parametric Equations -- Polar Coordinates -- Methods of Integration -- Further Applications of the Integral -- Limits and Continuity: The Epsilon-Delta Approach -- Indeterminate Forms -- Infinite Series -- Solid Analytic Geometry -- Partial Derviatives -- Multiple Integrals -- Line and Surface Integrals.

As in the previous editions, we have striven to present calculus in a way that is as easy as possible for the student to understand as we as easy for the instructor to present.

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