Course Information Semester Course Code Course Title T+P+L Credit ECTS 3 05130305 Math for Electrical and Electronics Engineering 3+0+0 3 3 Course Details Language : Turkish Level : Bachelor's Degree Department / Program : Electrical-Electronics Engineering Mode of Delivery : Face to Face Type : Compulsory Objectives : Teaching mathematical skills specific to Electrical and Electronics Engineering courses, thus shortening the preparation phase for courses and allocating more time to the main subject of the course. Content : Vector analysis, vector fields, complex numbers, complex calculus, phasor concept and related topics,Fourier series, Fourier, Laplace transforms and their basics Methods & Techniques : Prerequisites and co-requisities : None Course Coordinator : Associate Prof.Dr. Hulusi AÇIKGÖZ Name of Lecturers : Asist Prof.Dr. İbrahim Onaran [email protected] Assistants : None Work Placement(s) : No Recommended or Required Reading Resources : Fundamentals of Electromagnetics, 2nd chapterSignals and systems Course Category Mathematics and Basic Sciences 50% Engineering 50% In-Term Study Informations In-Term Studies Quantity Percentage Mid-terms 1 35% Quizzes 1 20% Final examination 1 45% Total 3 100% Activity Informations Activities Quantity Duration Total Work Load Course Duration 3 45 135 Total Work Load ECTS: 3 135 Course Learning Outcomes Upon the successful completion of this course, students will be able to: No Learning Outcomes 1 Learning vector concepts related to electromagnetics course. 2 Learning the concept of phasor used in courses such as electromagnetics, circuit theory and systems. 3 Understanding complex numbers used in solving problems that are frequently encountered in electricity courses. 4 Understanding of Laplace and Fourier transforms, which are used in the solution of linear differential equations and enable us to understand and analyze systems. Weekly Detailed Course Contents Week Topics 1 Vectors, defintions 2 Vectors, dot and cross products 3 Orthogonal coordinate systems. 4 Divergence theorem 5 Stoke's theorem 6 Topics reviewd and problem solving 7 Midterm 8 Complex numbers 9 Phasors and its applications 10 Fourier Series 11 Fourier transform 12 Laplace Transform and first order sistems 13 Solving constant coefficient differential equations using Laplace transform 14 Topics reviewd and problem solving Contribution of Learning Outcomes to Programme Outcomes P1P2P3P4P5P6P7P8P9P10P11 All C1 C2 C3 C4 bbb
