The Department of Mathematics is accredited by FEDEK for the term 2019-2024. You can find a general information on this accreditation here.
The program outcomes, aligned with the teaching objectives of the curriculum and following FEDEK criteria, are listed in the table given below:
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Program Learning Outcomes |
|
|
PLO1 |
The ability to make computation on the basic topics of mathematics such as limit, derivative, integral, logic, linear algebra and discrete mathematics which provide a basis for the fundamenral research fields in mathematics (i.e., analysis, algebra, differential equations and geometry) |
|
PLO2 |
Acquiring fundamental knowledge on fundamental research fields in mathematics |
|
PLO3 |
Ability form and interpret the relations between research topics in mathematics |
|
PLO4 |
Ability to define, formulate and solve mathematical problems |
|
PLO5 |
Consciousness of professional ethics and responsibilty |
|
PLO6 |
Ability to communicate actively |
|
PLO7 |
Ability of self-development in fields of interest |
|
PLO8 |
Ability to learn, choose and use necessary information technologies |
|
PLO9 |
Lifelong education |