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WorksheetsChapter 2a
Total questions: 20
Worksheet time: 10mins
The relationship between voltage, current and resistance in AC circuits is:
V=IR
V=I2R
R=VI
V=I/R
The algebraic sum of all voltages in a closed loop is zero. This describes:
Ohm’s Law
Kirchhoff’s Voltage Law (KVL)
Kirchhoff’s Current Law (KCL)
Power Law
The algebraic sum of currents at a node equals zero. This describes:
KVL
Ohm’s Law
KCL
Power Factor
In AC circuits, the general voltage equation is:
V(t)=Vmsint
V(t)=Vmsinωt
V(t)=I2R
V(t)=Vmcosωt
RMS stands for:
Real Maximum Signal
Root Mean Square
Rated Mean Standard
Required Minimum Signal
When current and voltage are in phase, the load type is:
Inductive
Capacitive
Resistive
Reactive
For a pure resistive load, the power factor value is:
0
0.5
1
−1
For an inductive load, the current:
Leads voltage
Lags voltage
Is equal to voltage
Is zero
Inductive reactance ( XL ) formula:
XL=2πfR
XL=2πfL
XL=2πfC1
XL=IV
Capacitive reactance ( XC ) formula:
XC=2πfC
XC=2πfC1
XC=IVL
XC=R+jL
For a capacitive load, the current:
Lags voltage
Leads voltage
Is opposite to voltage
Has zero angle
The power that performs real work is called:
Reactive power
Active power
Apparent power
Instant power only
The unit of active power (P) is:
var
VA
W
J
Reactive power (Q) is measured in:
VA
W
var
kWh
Apparent power (S) is given by:
S=VI
S=V+I
S=IV
S=VIsinθ
The graphical relation of S, P and Q is represented using:
Phasor diagram
Power triangle
Voltage triangle
Current wave
Power factor is defined as:
tanθ
sinθ
cosθ
θ=−1
For inductive loads, reactive power value is:
Negative
Zero
Positive
Infinity
For a pure resistive load, reactive power Q is:
−10
Positive
Zero
Infinite
A low power factor means:
System uses power well
There may be penalty charges
Voltage equals current
No reactive power
