CANKIRI KARATEKIN UNIVERSITY Bologna Information System


  • Course Information
  • Course Title Code Semester Laboratory+Practice (Hour) Pool Type ECTS
    Engineering Mathematics II EEM162 SPRING 3+2 C 5
    Learning Outcomes
    1-Calculates the indefinite and the definite integrals for univariate functions
    2-Calculates area, volume, arc length and surface area with definite integral
    3-Calculates derivative and integral in multivariable functions
    4-Has the ability to examine the convergence of series.
    Prerequisites -
    Language of Instruction Turkish
    Responsible Asst. Prof. Dr. Göksu GÖREL
    Instructors -
    Assistants -
    Resources R1- Adams, R. A. & Christopfer, E. (2010). Çeviren: Terziler, M. & Öner, T. (2017). Kalkülüs Eksiksiz Bir Ders (1. Basım), Palme Yayınevi, Ankara. R2-Balcı, M. (2011). Matematik Analiz II (1. Basım), Balcı Yayınları, Ankara. R3- Musayev, B. & Alp, M. & Mustafayev, N. (2007). Teori ve çözümlü Problemlerle Analiz II (2. Basım), Seçkin Yayıncılık, Ankara.
    Supplementary Book -
    Goals To teach the basic concepts and subjects required for the solution of the mathematical problems related to the discipline of the student
    Content Partial integration method; simple fractional separation method, Inverse variable changing method; improper integrals, The volumes of the rotating bodies; spring length and surface area, Series and convergence; infinite series; convergence tests for positive series, Absolute and conditional convergence; force series; Taylor and Maclaurin series, Multivariable functions; limit and continuity; partial derivation, Higher order derivatives; chain rule; linear approach, Gradient and directional derivative; closed functions and Closed Function theorem, Maximum and minimum. Lagrange multiplier method, Double integrals; Cartesian double integrals in the coordinates iteration, Variable in two-level integrals changing; At polar coordinates double integrals, Triple integrals; three storey changing variables in integers; Three cylindrical and spherical coordinates folded integrals, Vector and scalar fields; linear integrals; surface integrals, Green, Divergence and Stoke theorems
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