Anadolu Info Package Anadolu Info Package
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Profile of the Programme Specific Admission Requirements Qualification Requirements and Regulations Recognition of Prior Learning Educational Staff Programme Director & ECTS Coord. Field Qualifications Key Learning Outcomes Course Structure Diagram with Credits Matrix of Program Outcomes&Field Qualifications Matrix of Course& Program Qualifications Examination Regulations, Assessment and Grading Graduation Requirements Access to Further Studies Occupational Profiles of Graduates
  • Course Structure Diagram with Credits
  • Calculus I
  • Learning Outcomes
  • Description
  • Content
  • Learning Outcomes
  • Learning Activities and Teaching Methods
  • Course's Contribution to Prog.
  • Assessment Methods

  • explain basic concepts about mathematics.
  • explain real numbers and real line, intervals, the absolute value,equations and inequalities involving absolute values,cartesian coordinates in the plane. incerements and distances.
  • express straight lines, equations of lines.
  • express graphs of quadratic equations.
  • explain functions, the domain convention and range, graphs of functions.
  • explain foundations of analyses according to limit and integration.
  • describe limits of sequences.
  • explain limits of functions, sequences and cauchy definitions.
  • recognize infinity smools and large, operations with them.
  • express features of limits of functions.
  • explain basis of continuous functions.
  • recognize and explain the theorems about zero, interval value and extremum value of continuous functions.
  • solve some examples.
  • finds the equation of the straight line tangent to a given curve at a point
  • finds solutions of initial value problems
  • interprets the mean value theorem geometrically.
  • express basis of derivation.
  • express differentations rules.
  • express the mean-value theorem.
  • recognize high-order derivations.
  • apply the concept of derivative to related rates and extreme value problems and sketch the graph of a function.
  • solves the related-rates problems
  • finds extreme values of a function
  • determines the intervals of concavity of a function.
  • sketches the graph of a function.
  • finds the linear approximation of a function at a given point.
  • evaluates indeterminate forms.
  • finds the Taylor polynomial of a function at a point.

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