Eskisehir Technical University Info Package Eskisehir Technical University Info Package
  • Info on the Institution
  • Info on Degree Programmes
  • Info for Students
  • Türkçe
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
  • ECTS Credit Load
  • 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.
  • Will be able to construct Cartesian coordinate systems in the plane and in space, express the concept of vectors both geometrically and analytically, and understand the operations on vectors and the properties of these operations.
  • 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
  • PhD / Proficiency in Art
  • Master's Degree
  • Bachelor's Degree
  • Associate Degree
  • Info for Students
  • Cost of living
  • Accommodation
  • Meals
  • 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