Official curriculum roadmap, subject/topic distribution, negative marking rules, pacing guidelines, and solved sample questions.
🎯 Mapped Subjects & Topic Question Distribution
Total Question Pool100%
20 MCQs
Combined Active Syllabus
Amplifiers & Feedback
20 MCQs
Topic Pool
📊 Question Pool Structure
20 MCQs across fundamental, intermediate, and advanced concept tiers.
⚡ Recommended Pacing
45 to 60 seconds per MCQ. Flag complex problems and preserve 10 minutes for final revision.
⚖️ Scoring & Negative Marking
+1 mark per correct answer. In competitive tests with negative marking, -0.25 applies for incorrect guesses.
💡 Strategic Preparation & Exam Hall Guidelines
To maximize your score on Amplifiers & Feedback, candidates are advised to follow a structured three-pass approach. In the First Pass, solve all direct recall and formula-based questions within 30 seconds each to secure foundational marks. In the Second Pass, tackle multi-step analytical and quantitative reasoning problems. In the Third Pass, review marked questions and verify calculations.
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Review the solved problems below to understand question phrasing, answer choices, and step-by-step solution logic prior to starting the full interactive practice drill:
A Class-A power amplifier is biased such that collector current flows for:
AThe entire 360 degrees of the input AC signal cycle
BExactly 180 degrees of the input cycle
CBetween 180 and 360 degrees
DLess than 180 degrees
✓ Correct Answer:A - The entire 360 degrees of the input AC signal cycle
📖 Step-by-Step Solution & Conceptual Rationale:
In Class-A operation, the Q-point is centered in the active region, ensuring the transistor conducts for the full 360° conduction angle. It offers maximum linearity and minimum harmonic distortion, but has low maximum theoretical efficiency (25% for direct-coupled resistive load, 50% for transformer-coupled load).
In a Class-B push-pull amplifier, each active transistor conducts for:
AExactly 180 degrees (one half-cycle) of the input waveform
B360 degrees
C90 degrees
D270 degrees
✓ Correct Answer:A - Exactly 180 degrees (one half-cycle) of the input waveform
📖 Step-by-Step Solution & Conceptual Rationale:
Class-B stages bias transistors at the cutoff boundary (Q-point at ICQ = 0). One transistor conducts for the positive 180° half-cycle and the complementary transistor conducts for the negative 180° half-cycle, combining to deliver a full cycle with theoretical maximum efficiency of pi / 4 ≈ 78.5%.
What is the primary cause of 'Crossover Distortion' in a standard complementary-symmetry Class-B push-pull amplifier?
AThermal runaway of the power transistors
BThe deadband region around zero volts where neither transistor conducts until input signal exceeds the forward base-emitter threshold voltage (VBE ≈ 0.7 V)
CCollector saturation voltage VCE_sat
DMiller effect capacitance
✓ Correct Answer:B - The deadband region around zero volts where neither transistor conducts until input signal exceeds the forward base-emitter threshold voltage (VBE ≈ 0.7 V)
📖 Step-by-Step Solution & Conceptual Rationale:
A BJT does not conduct until base-emitter forward voltage exceeds ~0.6-0.7 V. Near the zero-crossing of the input sine wave, both transistors remain in cutoff simultaneously, creating a flat, non-conducting zero-volt notch (crossover distortion) in the output waveform.
How is crossover distortion eliminated in modern audio power output stages?
ABy operating in Class-AB mode, where diodes or VBE multipliers provide a small forward trickle bias to keep both transistors slightly conducting at zero signal
BBy using series inductors
CBy cooling the transistors to absolute zero
DBy running in Class-C mode
✓ Correct Answer:A - By operating in Class-AB mode, where diodes or VBE multipliers provide a small forward trickle bias to keep both transistors slightly conducting at zero signal
📖 Step-by-Step Solution & Conceptual Rationale:
Class-AB introduces a small quiescent pre-bias (~1.4 V across both bases via two series diodes or a VBE multiplier) so each transistor conducts for slightly more than 180° (typically 185°-200°), smoothing the transition through zero and eliminating crossover distortion.
Class-C amplifiers have a conduction angle of less than 180 degrees. They achieve high efficiencies (> 85-90%) and are predominantly used in:
AHigh-fidelity audio power amplifiers
BTuned Radio Frequency (RF) power transmitters and power oscillators using an LC tank load to reconstruct sinusoidal waves
CPrecision instrumentation DC amplifiers
DOperational amplifier input stages
✓ Correct Answer:B - Tuned Radio Frequency (RF) power transmitters and power oscillators using an LC tank load to reconstruct sinusoidal waves
📖 Step-by-Step Solution & Conceptual Rationale:
Class-C conducts in short pulses (< 180°), producing severe harmonic distortion. However, when loaded with a high-Q parallel LC tank tuned to the fundamental carrier frequency, the tank flywheel effect filters out harmonics, generating pure high-power sinusoidal RF output at very high efficiency.
In a Voltage-Series negative feedback amplifier (Series-Shunt topology):
AInput impedance increases by (1 + A*beta), and output impedance decreases by (1 + A*beta)
BInput impedance decreases, and output impedance increases
CBoth input and output impedances increase
DBoth input and output impedances decrease
✓ Correct Answer:A - Input impedance increases by (1 + A*beta), and output impedance decreases by (1 + A*beta)
📖 Step-by-Step Solution & Conceptual Rationale:
Series mixing at the input opposes incoming voltage, raising input impedance: Rif = Ri * (1 + A*beta). Shunt sampling at the output senses output voltage, lowering output impedance: Rof = Ro / (1 + A*beta). This topology forms an ideal Voltage Amplifier.
In a Current-Shunt negative feedback amplifier (Shunt-Series topology):
AInput impedance decreases by (1 + A*beta), and output impedance increases by (1 + A*beta)
BInput impedance increases, and output impedance decreases
CBoth input and output impedances decrease
DGain becomes infinite
✓ Correct Answer:A - Input impedance decreases by (1 + A*beta), and output impedance increases by (1 + A*beta)
📖 Step-by-Step Solution & Conceptual Rationale:
Shunt mixing at the input draws away incoming current, reducing input impedance: Rif = Ri / (1 + A*beta). Series sampling at the output senses load current, raising output impedance: Rof = Ro * (1 + A*beta). This represents an ideal Current Amplifier.
Barkhausen's Criterion states that for a linear feedback circuit to maintain sustained sinusoidal oscillations without external input, the loop gain must satisfy:
AMagnitude |A * beta| = 1, and total net phase shift around the closed loop must be 0 degrees (or an integer multiple of 360 degrees)
B|A * beta| < 1 and phase shift = 90 degrees
C|A * beta| = 0 and phase shift = 180 degrees
D|A * beta| > 100 at all frequencies
✓ Correct Answer:A - Magnitude |A * beta| = 1, and total net phase shift around the closed loop must be 0 degrees (or an integer multiple of 360 degrees)
📖 Step-by-Step Solution & Conceptual Rationale:
Barkhausen's criteria for sustained oscillation: 1) The magnitude of the loop transmission |A(j*omega) * beta(j*omega)| must equal unity (1.0). 2) The total loop phase shift must be 0° or 360° (positive regenerative feedback). To initiate startup, loop gain is designed slightly > 1, stabilizing at 1 via amplitude limiting.
An RC Phase-Shift oscillator using a single Common Emitter BJT requires three cascaded identical RC ladder sections in its feedback network. Each RC section provides what nominal phase shift at the oscillation frequency?
A60 degrees (giving a total feedback shift of 180 degrees, which combines with the 180-degree CE inversion to yield 360 degrees)
B90 degrees
C45 degrees
D120 degrees
✓ Correct Answer:A - 60 degrees (giving a total feedback shift of 180 degrees, which combines with the 180-degree CE inversion to yield 360 degrees)
📖 Step-by-Step Solution & Conceptual Rationale:
The CE transistor introduces 180° phase inversion. The passive 3-stage RC ladder network provides an additional 3 x 60° = 180° phase shift at frequency f0 = 1 / (2*pi*R*C * sqrt(6)). Total loop phase shift equals 180° + 180° = 360° (or 0°). The amplifier gain must be at least |Av| >= 29 to overcome the 1/29 attenuation of the RC network.
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