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Advanced calculus.

Contributor(s): Material type: TextTextPublisher: New York : 3G E-Learning, 2020Description: xiii, 327 pages : color illustrations ; 27 cmContent type:
  • text
Media type:
  • unmediated
Carrier type:
  • volume
ISBN:
  • 9781984637222
Subject(s): DDC classification:
  • 515 Ad951
LOC classification:
  • QA303
Contents:
R as A complete ordered field -- Point set topology -- Concepts of limits and continuity -- Basic concepts of derivatives -- Multivariable differential calculus -- Implicit functions and extremum problems -- Infinite series -- Riemann-Stieltjes integral -- Sequences of functions -- Review of vector fields -- Surfaces.
Summary: Calculus is a branch of mathematics that explores phenomena including dimensional change, such as time, force mass, length, and temperature. Studying calculus is essential because it provides a framework for understanding mathematical concepts as well as helps an individual develop realistic scientific and engineering skills and problem-solving skills, according to Comprehensive Calculus. As with any other scientific method, the calculation allows people to define the objective world of the current quantifiable conditions. Calculus is, in a sense, a form of communication about the world just as much as language is a form of communication about thought. Newton's study of gravity was intrumental in the development of calculus and the comprehension of how objects interact in nature.Advanced Equation helps us understand precisely where the equation is derived from. With advanced calculations, you no longer need to take derivatives, limits, and integrals as described. Through skepticism and rigorous proofs, you will find out why derivatives, limits, integrals, etc. comply with properties and yield results.
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Holdings
Item type Current library Shelving location Call number Copy number Status Date due Barcode
Books Books Main Library Circulation Section CIR 515 Ad951 2020 (Browse shelf(Opens below)) 1-4 Available 022986
Books Books Main Library Circulation Section CIR 515 Ad951 2020 (Browse shelf(Opens below)) 2-4 Available 025595
Books Books Main Library Circulation Section CIR 515 Ad951 2020 (Browse shelf(Opens below)) 3-4 Available 027067
Books Books Main Library Circulation Section CIR 515 Ad951 2020 (Browse shelf(Opens below)) 4-4 Available 027868
Browsing Main Library shelves, Shelving location: Circulation Section Close shelf browser (Hides shelf browser)
CIR 515 A77 2021 3GE collection on mathematics : multivariable calculus. CIR 515 Ad951 2020 Advanced calculus. CIR 515 Ad951 2020 Advanced calculus. CIR 515 Ad951 2020 Advanced calculus. CIR 515 Ad951 2020 Advanced calculus. CIR 515 An885c 2002 Calculus : early transcendentals / CIR 515 An885c 2010 Calculus : early transcendentals/

Includes bibliographical references and index.

R as A complete ordered field -- Point set topology -- Concepts of limits and continuity -- Basic concepts of derivatives -- Multivariable differential calculus -- Implicit functions and extremum problems -- Infinite series -- Riemann-Stieltjes integral -- Sequences of functions -- Review of vector fields -- Surfaces.

Calculus is a branch of mathematics that explores phenomena including dimensional change, such as time, force mass, length, and temperature. Studying calculus is essential because it provides a framework for understanding mathematical concepts as well as helps an individual develop realistic scientific and engineering skills and problem-solving skills, according to Comprehensive Calculus. As with any other scientific method, the calculation allows people to define the objective world of the current quantifiable conditions. Calculus is, in a sense, a form of communication about the world just as much as language is a form of communication about thought. Newton's study of gravity was intrumental in the development of calculus and the comprehension of how objects interact in nature.Advanced Equation helps us understand precisely where the equation is derived from. With advanced calculations, you no longer need to take derivatives, limits, and integrals as described. Through skepticism and rigorous proofs, you will find out why derivatives, limits, integrals, etc. comply with properties and yield results.

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