CANKIRI KARATEKIN UNIVERSITY Bologna Information System


  • Course Information
  • Course Title Code Semester Laboratory+Practice (Hour) Pool Type ECTS
    Professional English I MATH211 FALL-SPRING 2+0 E 4
    Learning Outcomes
    1-Knows the basic terms and concepts related to mathematics and can express them in Turkish and English.
    2-Uses professional language knowledge in English in the process of scanning scientific publications related to the field.
    3-Can follow scientific publications in English in the field and translate them into Turkish.
  • ECTS / WORKLOAD
  • ActivityPercentage

    (100)

    NumberTime (Hours)Total Workload (hours)
    Course Duration (Weeks x Course Hours)14228
    Classroom study (Pre-study, practice)14342
    Assignments126212
    Short-Term Exams (exam + preparation) 246212
    Midterm exams (exam + preparation)2811212
    Project0000
    Laboratory 0000
    Final exam (exam + preparation) 3611212
    0000
    Total Workload (hours)   118
    Total Workload (hours) / 30 (s)     3,93 ---- (4)
    ECTS Credit   4
  • Course Content
  • Week Topics Study Metarials
    1 Set notion, Operations on sets, Universal set, The power set, Representation of sets R1- Section 2.1-2.6
    2 Real numbers and its subsets, Four operations in numbers and their properties R2- Preliminaries-P1
    3 Intervals, Absolute value, Equations, Inequalities, Solutions of systems of equations and inequalities R2- Preliminaries-P1
    4 Plane, Cartesian coordinates in plane, Lines, Equation of lines R2- Preliminaries-P2
    5 Circles, Disks, Parabola, Ellipse and Hyperbolic equations R2- Preliminaries-P3
    6 Functions and their graphs, Odd and even functions, Some special functions, Operations in functions R2- Preliminaries-P4
    7 Composite functions, Piecewise defined functions R2- Preliminaries-P5
    8 Trigonometric functions, Some trigonometric identities, Sum and difference formulas R2- Preliminaries-P7
    9 Limit of functions, Limit rules, Squeeze Theorem R2- Section 1.1-1.3
    10 The continuity of a function at a point and in an interval R2- Section 1.4
    11 Discontinuity, Removable discontinuity, Continuous extensions R2- Section 1.4
    12 Continuous functions on a finite and closed interval R2- Section 1.4
    13 Formal definition of limit and its applications R2- Section 1.5
    14 Tangent and normal lines R2- Section 2.1
    Prerequisites -
    Language of Instruction Turkish / English
    Responsible Prof. Dr. Ahmet Yaşar ÖZBAN
    Instructors -
    Assistants -
    Resources R1. Schumacher, C. (2001). Chapter zero, Fundamentals Notions of Abstract Mathematics, 2nd Edition, Addison-Wesley, USA. R2. Adams, R. A., & Essex, C. (2010). Calculus: a complete course, Pearson, USA.
    Supplementary Book SR1. Hass, J., Heil, C. and Weir, M.D. (2018) Thomas` Calculus, 14th Edition, Pearson, USA.
    Goals The aim of this course is, in general, to teach basic terms related to mathematics included in scientific publications in English, and in particular to comprehend terms parallel to seen in basic mathematics courses and to teach students translation techniques from English to Turkish and vice versa in the field of Mathematics.
    Content Basic terms related to sets, real numbers, cartesian coordinates, functions and their graphs, limit, continuity and differentiation.
  • Program Learning Outcomes
  • Program Learning Outcomes Level of Contribution
    1 Having advanced theoretical and applied knowledge in the basic areas of mathematics 3
    2 Ability of abstract thinking -
    3 To be able to use the acquired mathematical knowledge in the process of defining, analyzing and separating the problem encountered into solution stages. -
    4 Associating mathematical achievements with different disciplines and applying them in real life 1
    5 Ability to work independently in a problem or project that requires knowledge of mathematics -
    6 Ability to work harmoniously and effectively in national or international teams and take responsibility 2
    7 Having the skills to critically evaluate and advance the knowledge gained from different areas of mathematics -
    8 To be able to determine what kind of knowledge learning the problem faced and to direct this knowledge learning process. -
    9 To adopt the necessity of learning constantly by observing the improvement of scientific accumulation over time -
    10 Ability to verbally and in writing convey thoughts on mathematical issues, and solution proposals to problems, to experts or non-experts. 2
    11 Being able to produce projects and organize events with social responsibility awareness -
    12 Being able to follow publications in the field of mathematics and exchange information with colleagues by using a foreign language at least at the European Language Portfolio B1 General Level 3
    13 Ability to use computer software (at least at the Advanced Level of European Computer Use License), information and communication technologies for solving mathematical problems, transferring ideas and results -
    14 Being conscious of acting in accordance with social, scientific, cultural and ethical values -
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