Objective. Students will answer ETA CET practice questions across the DC/AC circuits, semiconductor devices, and digital electronics domains at a minimum 75% correct rate on a timed domain quiz.
This lesson, its worked examples and its practice questions has not yet been verified by an industry-certified professional or by a certification or approval body. It is a study draft and may contain errors. Do not use it as instructions for work on a job site or on live equipment. Always follow your instructor, your supervising professional, and current official references and regulations.
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The Electronics Technicians Association (ETA) International Certified Electronics Technician (CET) exam tests your ability to apply fundamental electronics principles to real-world troubleshooting and circuit analysis. This lesson reviews the three core domains that appear on the associate-level CET: DC/AC circuit theory, semiconductor devices, and digital electronics. Mastering these domains gives you the foundation you need to pass the exam and perform competently on the job.
Ohm's Law is the starting point for almost every circuit calculation: V = IR, where V is voltage in volts, I is current in amperes, and R is resistance in ohms. Rearranged, I = V/R and R = V/I.
Kirchhoff's Voltage Law (KVL) states that the algebraic sum of all voltages around any closed loop equals zero. In practice this means the voltage drops across series components must add up to the source voltage.
Kirchhoff's Current Law (KCL) states that the total current entering any node equals the total current leaving that node. This governs how current splits in parallel branches.
Series circuits share the same current through every component; total resistance is the sum of individual resistances. Parallel circuits share the same voltage across every branch; total conductance is the sum of individual conductances, and total resistance is always less than the smallest branch resistance.
The voltage divider formula lets you find the voltage across one resistor in a series string: V_out = V_in × (R_out / R_total).
Power in a DC circuit is calculated as P = IV = I²R = V²/R, with the result in watts.
Alternating current reverses direction periodically. Frequency (f) is measured in hertz; period T = 1/f. Peak, peak-to-peak, and RMS values are all related; for a sine wave, V_RMS = V_peak × 0.707.
Capacitive reactance opposes changes in voltage: X_C = 1 / (2πfC). Inductive reactance opposes changes in current: X_L = 2πfL. Both are measured in ohms.
In RLC series circuits, impedance Z = √(R² + (X_L − X_C)²). At resonance, X_L = X_C, impedance is purely resistive and equals R, and current is at maximum.
Phase angle θ = arctan((X_L − X_C) / R). A positive angle means the circuit is inductive; negative means capacitive.
A diode conducts current in one direction only. The P-N junction requires a forward-bias voltage (approximately 0.6–0.7 V for silicon, approximately 0.2–0.3 V for germanium) before significant conduction occurs. In reverse bias, only a tiny leakage current flows until breakdown voltage is reached. Zener diodes are designed to operate in reverse breakdown for voltage regulation.
The bipolar junction transistor (BJT) has three regions: emitter, base, and collector. In the active region, collector current is approximately equal to the DC current gain (h_FE or β) multiplied by the base current: I_C = β × I_B. The transistor is cut off when base current is zero and saturated when the collector-to-emitter voltage approaches zero.
A field-effect transistor (FET) controls drain current with gate voltage rather than gate current, making it a voltage-controlled device with very high input impedance. JFETs and MOSFETs are the two main families.
Always observe ESD (electrostatic discharge) precautions when handling semiconductors. Wear a grounded wrist strap, use anti-static mats, and keep components in ESD-safe packaging until installation. ESD damage may not be immediately visible but can cause latent failures in the field.
Digital circuits operate on binary logic: HIGH (1) and LOW (0). The fundamental building blocks are logic gates.
| Gate | Function | Boolean expression |
|------|----------|--------------------------|
| AND | Output HIGH only when all inputs HIGH | Y = A · B |
| OR | Output HIGH when any input HIGH | Y = A + B |
| NOT (Inverter) | Output is complement of input | Y = Ā |
| NAND | AND followed by inversion | Y = A̅·̅B̅ |
| NOR | OR followed by inversion | Y = A̅+̅B̅ |
| XOR | Output HIGH when inputs differ | Y = A ⊕ B |
Truth tables list every possible input combination and the resulting output. You must be able to complete a truth table for any combination of basic gates.
De Morgan's theorems are essential for simplifying Boolean expressions and understanding NAND/NOR equivalents:
Number systems tested on the CET include binary, octal, hexadecimal, and decimal. Practice converting between them. Binary addition and the concept of two's complement for representing negative numbers also appear on the exam.
Use the personal weakness map from the diagnostic quiz to focus your remaining study time. If your DC/AC score is below 70%, re-work calculation problems by hand before reaching for a calculator. If semiconductors are weak, drill device symbols and biasing conditions with flash cards. If digital logic is the gap, practice drawing truth tables for multi-gate circuits until the process is automatic. Every concept in this lesson has appeared in some form on the CET; none of it is background reading.
Answer each question, then check it. Nothing is recorded; this is your own practice.
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