CANKIRI KARATEKIN UNIVERSITY Bologna Information System


  • Course Information
  • Course Title Code Semester Laboratory+Practice (Hour) Pool Type ECTS
    Engineering Mathematics I EEM161 FALL 3+2 C 5
    Learning Outcomes
    1-Finds the limit of single variable functions,Analyzes the continuity of univariate functions
    2-Gets the derivative of univariate functions and draws graphs
    3-Solves maximum-minimum problems
    4-Calculates definite integrals
    Prerequisites -
    Language of Instruction Turkish
    Responsible Lec. Bedri EMİNSOY
    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. (2006). Genel Matematik (1. Basım), Balcı Yayınları, Ankara R3-Halilov, H. & Hasanoğlu, A. & Can , M. (2014). Yüksek Matematik 1 (1. Basım), Literatür Yayıncılık, İstanbul.
    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 Real numbers and number line, absolute value; Cartesian coordinate system in plane, lines and equations. Graphs of second order equations; functions and graphics; Functions between functions and their properties Polynomials and rational functions; trigonometric functions Limits of functions; limits and infinite limits at infinity; continuity Tangent lines and slopes; derivative and derivation rules Chain rule; derivatives of trigonometric functions; higher order derivatives The Mean Value Theorem and its applications; closed derivation; inverse function and derivative, exponential and logarithmic functions; natural logarithm and inverse function Inverse trigonometric functions; hyperbolic functions Relative ratios; indefinite forms. L- Hospital was established; extreme values ??and first derivative test, concavity and twist point, second derivative test; asymptotes and graphical drawings Optimization problems; linear approach, field problem, definite integral and properties; Basic Theory of Analysis; areas of plane regions,
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