1. Understand the fundamental concepts related to electricity, magnetism and electric circuit theory.
2. Apply Kirchhoff's laws to DC and AC circuits analysis
3. Apply phasors for sinusoidal AC circuit analysis
4. Analyze DC and AC circuits by following circuit analysis methods and theorems: nodal analysis, mesh analysis, star-delta transformation, transformation between real source models, Thévenin's and Norton's theorems
5. Analyze transients in first- and second-order circuits
6. Apply the principle of linearity and superposition to AC and DC circuits.
7. Apply circuit analysis methods to transformers and three-phase systems
8. Use basic laboratory measurement equipment including the power supplies, ammeters, voltmeters, ohmmeters, digital multimeters, function generators, and oscilloscopes as well as to conduct experiments, to measure basic quantities in electric circuits, and to interpret data.

Involment in lectures

preparing for lab classes, homework

Laboratory work

Lecturers consultations

1. Variables (Electric Charge, Voltage and Current; Energy, Power, Flux Linkages); Elements (Resistor, Inductor, Capacitor, Current and Voltage Sources)
2. Circuit Topology, Kirchhoff 's Current Law, Kirchhoff 's Voltage Law, Linearly Independent Kirchhoff Equations, Resistive Circuits
3. AC Quantities, Amplitude and Phase Relationships for Electric Circuit Elements, Phasors
4. Impedance and Admittance, AC Steady-State Equations
5. Power in AC Circuits
6. Series and Parallel Connections, Voltage and Current Divider Rules, Input Impedance, Nonlinear Resistive Circuits
7. Frequency Response - Harmonic Complex Waveforms
8. Midterm exam
9. Frequency Response - RC, RL and RLC circuits, resonance
10. Nodal Analysis, Mesh Current Analysis
11. The Superposition Principle, Thévenin's Theorem, Norton's Theorem
12. Three-Phase Systems
13. MutuaI Inductance and Coupled Circuit Equations, Transformers
14. Transient Response in First-Order and Second-Order Circuits
15. Final exam