Eskisehir Technical University Info Package Eskisehir Technical University Info Package
  • Info on the Institution
  • Info on Degree Programmes
  • Info for Students
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About the Program Educational Objectives Key Learning Outcomes Course Structure Diagram with Credits Field Qualifications Matrix of Course& Program Qualifications Matrix of Program Outcomes&Field Qualifications
  • Faculty of Science
  • Department of Mathematics
  • Course Structure Diagram with Credits
  • Analytic Geometry I
  • Learning Outcomes
  • Description
  • Learning Outcomes
  • Course's Contribution to Prog.
  • Learning Outcomes & Program Qualifications

  • define matrices and some special matrices, determinants of square matrices.
  • define the notion of matrix.
  • define some special matrices like square, diagonal and triangular matrices.
  • define minor and cofactors of square matrices.
  • define and evaluate determinants of the square matrices.
  • define and evaluate inverses of the square matrices.
  • recognize the system of linear equations, identify the existence of solutions and if there exists find the solutions.
  • define the system of linear equations.
  • define the system of linear equations by using matrices.
  • investigate the existence of solutions using rank of the extended matrix and matrix of coefficients.
  • find the solutions of the system of linear equations by applying methods of Gauss, Gauss-Jordan and Cramer.
  • define vectors on the plane geometrically.
  • define cartesian coordinates on the plane and
  • define vectors on cartesian coordinates and defines opeartions on vectors.
  • evaluate the area of a parallelogram and the volume of a parallelpiped by using vector product.
  • sketch the graphs of some special curves by using polar coordinates on the plane.
  • define the polar coordinates.
  • estimate polar equations of conics and sketch their graphs.
  • sketch the graphs of the curves like spirals and n-leaved roses.
  • identify isometries like reflections, rotations and translations and use them to categorize conics.
  • define reflections.
  • define rotations.
  • define translations.
  • apply these notions to curves.
  • use isometries to transform conics to canonic forms.

  • Info on the Institution
  • Name and Adress
  • Academic Calendar
  • Academic Authorities
  • General Description
  • List of Programmes Offered
  • General Admission Requirements
  • Recognition of Prior Learning
  • Registration Procedures
  • ECTS Credit Allocation
  • Academic Guidance
  • Info on Degree Programmes
  • Doctorate Degree / Proficieny in Arts
  • Master's Degree
  • Bachelor's Degree
  • Associate Degree
  • Open&Distance Education
  • Info for Students
  • Cost of living
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  • Medical Facilities
  • Facilities for Special Needs Students ı
  • Insurance
  • Financial Support for Students
  • Student Affairs Office
  • Info for Students
  • Learning Facilities
  • International Programmes r
  • Practical Information for Mobile Students
  • Language courses
  • Internships
  • Sports and Leisure Facilities
  • Student Associations