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Transformer coupled class A efficiency
Short answer
Transformer-coupled class A amplifier uses a load-matched transformer; dc drop is negligible so VCEQ ≈ VCC. General efficiency is η = 50% × [(VCEmax − VCEmin)/(VCEmax + VCEmin)]², with a maximum of 50% when VCEmax = 2VCC.
Draw the circuit diagram of transformer coupled class A power amplifier and derive the expression for its general efficiency.
In a transformer-coupled class A amplifier the load RL is connected to the collector through a transformer. The transformer matches the load to the transistor: the load seen by the collector is R'L = (N1/N2)² RL. The dc resistance of the primary is almost zero, so the dc drop is small and VCEQ ≈ VCC.
Circuit diagram
+VCC
|
+-----------+
| | T (N1:N2)
[R1] )||(------+
| N1 )||( N2 |
| )||( [RL]
| | (------+
| C
Vi o-||-+----------B Q (NPN)
| E
[R2] |
| +------+
| | |
GND [RE] [CE]
| |
GND GND
(R1, R2: base divider; RE with CE: stabilisation; primary N1 between VCC and the collector; load RL on the secondary N2.)
Derivation of efficiency
The ac load line has slope −1/R'L through the Q point (VCEQ = VCC, ICQ). The collector voltage swings between VCEmax and VCEmin.
VCC = (VCEmax + VCEmin)/2 (Q point in the middle of the swing)
Output power (ac):
Po = (VCEmax − VCEmin)² / (8 R'L)
Input power (dc): Pi = VCC ICQ. Since the dc resistance of the primary is zero, the ICQ for the maximum swing is ICQ = VCC/R'L.
Pi = VCC²/R'L = (VCEmax + VCEmin)²/(4 R'L)
General efficiency:
η = Po/Pi = [(VCEmax − VCEmin)² / (8R'L)] × [4R'L/(VCEmax + VCEmin)²]
η = 50 % × [(VCEmax − VCEmin)/(VCEmax + VCEmin)]²
For the largest swing, VCEmin = 0 and VCEmax = 2VCC, giving η = 50 %. So the maximum efficiency of the transformer-coupled class A amplifier is 50 %, double the series-fed value (25 %).
✓ Answer checked by Claude Opus 5.5 (high effort)
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