Which type of BJT configuration is providing the maximum power gain?
Bipolar Junction Transistors (BJTs) can be connected in different configurations to provide amplification. The three main configurations are Common Base (CB), Common Collector (CC), and Common Emitter (CE). Each configuration has unique characteristics regarding input resistance, output resistance, voltage gain, current gain, and power gain.
Power gain is the ratio of output power to input power. It is the product of voltage gain and current gain, represented by the formula:
$$\text{A_p} = \text{A_v} \times \text{A_i}$$
Where:
Let's look at the typical gain characteristics of each configuration:
Here is a summary table comparing the typical characteristics:
| Characteristic | Common Base (CB) | Common Collector (CC) | Common Emitter (CE) |
|---|---|---|---|
| Input Resistance | Low | High | Medium |
| Output Resistance | High | Low | Medium |
| Voltage Gain ($\text{A_v}$) | High | Low ($\approx 1$) | High |
| Current Gain ($\text{A_i}$) | Low ($\approx 1$) | High ($\approx \beta$) | High ($\approx \beta$) |
| Power Gain ($\text{A_p}$) | Moderate | Moderate | High |
| Phase Shift | 0° | 0° | 180° |
As the table shows, the Common Emitter configuration is the only one that provides both high voltage gain and high current gain. Since power gain is the product of these two gains, the Common Emitter configuration results in the maximum power gain compared to the Common Base and Common Collector configurations.
Therefore, the type of BJT configuration providing the maximum power gain is the Common Emitter configuration.
BC147 is the transistor used for:
Which of the following is NOT true for a common collector transistor?
The other name for the common collector amplifier is -
Match List I with List II:
List I (Bias Configuration of BJT) | List II (Stability factor equation) | ||
| (A) | Fixed Bias Configuration | (I) | S(V BE ) = \(\rm −\frac{\beta/R_E}{\beta+R_{TH}/R_E}\) |
| (B) | Emitter Bias Configuration | (II) | S(V BE ) = −β/R E |
| (C) | Voltage Divider Configuration | (III) | S(V BE ) = \(\rm −\frac{\beta/R_C}{\beta+R_E/R_C}\) |
| (D) | Feedback Bias Configuration | (IV) | S(V BE ) = \(\rm −\frac{\beta/R_E}{\beta+R_B/R_E}\) |
Choose the correct answer from the options given below :