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Series fed Class A amplifier maximum efficiency
Short answer
For a series-fed class A amplifier, the load is in series with the collector. Maximum efficiency is 25% when the Q point is at VCEQ = VCC/2 and ICQ = VCC/(2RC).
Draw a series fed Class A amplifier and derive its maximum efficiency.
A series-fed class A amplifier has the load (RC) connected in series with the transistor from the supply, and the base bias is given through a resistor RB. The transistor conducts for the full 360° of the input cycle.
Circuit diagram
+VCC
|
+-------+-------+
| |
[RB] [RC] (load)
| |
| +-----o Vo
| |
| C
Vi o--||-+--------------B (NPN)
E
|
GND
Derivation of efficiency
Input power (dc): Pi = VCC · ICQ (the signal does not change the average current in a class A stage).
Output power (ac), for a sinusoidal swing with peak collector current Ic(p) and peak output voltage Vc(p) = Ic(p) RC:
Po = Vc(p) Ic(p)/2 = Ic(p)² RC/2
Efficiency η = Po/Pi × 100%
Maximum swing: For the largest undistorted swing, the Q point is set at the middle of the load line: VCEQ = VCC/2 and ICQ = VCC/(2RC). The peak current then equals the quiescent current: Ic(p) = ICQ = VCC/(2RC), and Vc(p) = VCC/2.
Po(max) = (VCC/2)(VCC/2RC)/2 = VCC²/(8RC)
Pi = VCC · ICQ = VCC · VCC/(2RC) = VCC²/(2RC)
ηmax = Po/Pi = [VCC²/(8RC)] / [VCC²/(2RC)] = 1/4
Maximum efficiency = 25 %
In general, for a peak-to-peak output swing Vpp: η = 25 (Vpp/VCC)² %, which reaches 25 % when Vpp = VCC.
Practical efficiency is lower, because the signal swing never reaches the full supply. The efficiency is low because a constant dc current is drawn, and power is dissipated in RC and the transistor even when there is no signal.
✓ Answer checked by Claude Opus 5.5 (high effort)
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