AC Circuits Analysis Flashcards
(27 cards)
For the resistanc are voltage and current in phase or not?
They are in phase
For the inductance, L are voltage and current in phase or not?
They are not in phase I lags V by 90° or pi/2 in rads
For the capacitance , C are voltage and current in phase or not?
They are not in phase I leads ᵛ by 90° or pi/2 in rads
What is inductive reactance ad its symbol
X subscript l
The opposition of flow of current by an inductor in an ac sinusoidal circuit
What is capacitive reactance ad its symbol
X subscript c
The opposition of flow of current by a capacitor in an ac sinusoidal circuit
What is impedance?
The flow of ac through a circuit with a combination of resistance and reactance
Impedance symbol
Z
For steady state circuit analysis what is expressed in phaser and what is expressed in. Complex impedance
Phasor- voltage current. V I
Complex impedance/ resistor, capacitor and inductors
X꜀
1/cω
Xₗ
ωL
What function makes the circuit in time domain
Voltage that varies with time v(t)
And
Current that varies with time i (t)
What function makes the circuit in frequency domain
When the circuit is analyzed using phasors
Give the general formula for te domain for current and then voltage
V(t) = Vsin (ωt+ θ)
I(t) = Isin (ωt+ Φ)
Z formula and unit
Z= V/I
Impedance is directly proportional to voltage but inversely proportional to current
Unit ohms
What is admittance
It’s unit and symbol
The reciprocal of impedance
Ie Y = 1/Z
Unit Siemens S
Symbol Y
When were written in Cartesian form which is real and imaginary for Z
The resistance is real and reactance is imaginary
For the Cartesian form of Z which part is always positive and which part can change and what happens SHEIN it changes
The real part is always positive ie resistance
The imaginary part can change
Whe positive it is inductive reactance and negative is capacitive reactance
What is assigned to XL to account for the phase shift between current and voltage for an inductor 
j
ie JX subscript L
What is assigned to XLcto account for the phase shift between current and voltage for an capacitor
-j
ie -jXc
Total Impedance in series
Zeq=Z1 + Z2 + Z3
Like resistors in series
Total Impedance in parallel
Like resistors in parallel
1/Zeq = 1/Z1 + 1/Z2 + 1/ Z3
Two impedance in parallel
Like two resistors in parallel
Z1 × Z2 / Z1 + Z2
Equal impedance in parallel
Like equal resistors in parallel
Value of on Z / number of Z