Magnetism & Electromagnetism
Complex Numbers & AC Basics
Inductors & Inductive Reactance
Capacitors & Capacitive Reactance
Time Constants, AC Circuits & Resonance
100

What happens to magnetic flux if the area of a loop increases while the field stays the same?

Flux increases.

100

What does “phasor” represent in AC circuits?

A rotating vector representing magnitude and phase angle.

100

If inductance increases, what happens to XL at a fixed frequency?

XL increases.

100

What happens to current in a capacitor when the applied voltage changes faster?
 

Current increases.

100

In an RC circuit, what percentage of final voltage is reached after 1τ?

63%

200

What is the unit of magnetic flux?

Weber (Wb)

200

Convert 3 + j4 to magnitude.

5

200

Calculate XL for L = 0.05 H at 50 Hz.

(XL = 2πfL)  

15.7 Ω

200

Calculate XC for C = 5 µF at 60 Hz. 

(XC = 1 / (2πfC))  

530.5 Ω

200

Find τ for R = 3 kΩ, C = 4.7 µF.

0.0141 s (14.1 ms)

300

A coil has N = 40 turns. The magnetic flux changes by 0.1 Wb in 0.25 seconds.

(E = –N ΔΦ/Δt)

A: –16 V

300

What is the phase relationship in a purely resistive AC circuit?

Voltage and current are in phase.

300

What stores energy in an inductor?

Magnetic field.

300

What happens to XC when capacitance increases?

XC decreases.

300

At resonance, total impedance equals what value?

R (only resistance remains)

400

What two things are required for electromagnetic induction to occur? induction?

A conductor and a changing magnetic field.


400

Find RMS value of a 28 V peak-to-peak AC waveform. 

(Vrms = Vp / √2)

9.9 V

400

Current through an inductor is 1.5 A, and XL = 22 Ω. 

Find voltage.

33 V

400

A capacitor with XC = 150 Ω has V = 30 V across it.
Find current.

0.2 A

400

Given R = 60 Ω, XL = 40 Ω, XC = 20 Ω, find total impedance:

Z = 63. 25 Ohms

500

A conductor of length 0.25 m moves at 2 m/s perpendicular to a 0.4 T magnetic field.
Find induced EMF.

E = BLv 

0.2 V

500

Convert impedance Z = 8 – j6 to magnitude.

10 Ω

500

Find inductive reactance for L = 120 mH at 100 Hz.

75.4 Ω

500

Find XC for C = 2.2 µF at 1 kHz.

72.3 Ω

500

Find resonance frequency for L = 80 mH, C = 5 µF.
(fr = 1 / (2 Pi √(LC)))

251.8 Hz

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