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Today, we'll explore how feedback affects common emitter amplifiers. Can anyone tell me what feedback typically does in electronic circuits?
I think it helps stabilize the gain.
Exactly! Feedback stabilizes gain and improves linearity. Now, we also have different configurations of feedback — can anyone name one?
There's voltage feedback and current feedback.
Great! In our example, we examine voltage-shunt feedback. Remember, voltage feedback modifies the amplifier behavior, affecting input and output resistances.
But how do we calculate those resistances?
We'll go through that later. For now, keep in mind the role of feedback configurations.
Summarizing today's key points: feedback stabilizes gain, and we have various configurations such as voltage and current feedback.
Let's look at a numerical example now. The supply voltage in our example is 10 V, and we have a base bias resistor of 940 kΩ and a feedback resistor of 5 kΩ. What do you think will happen with these numbers?
We can start calculating the current through the amplifier.
Correct! The next step is to find V_BE, which is approximately 0.6 V. What follows this?
We should find the collector current!
Excellent! With a current gain (β) of 100, how do we calculate the collector current?
By multiplying the base current by 100.
Exactly! The collector current becomes 1 mA. Let's sum up: we've utilized the given values to understand how parameters feed into our equations.
Now, we will calculate the input resistance r_π, which is vital. Who can recall its formula?
Isn't it derived using the transistor parameters and base current?
Correct! In our example, this results in approximately 2.6 kΩ. Next, how do we find the output resistance?
We consider the load effects and the transistor parameters.
Exactly right! Remember, we also need to consider R and R' to understand their impact on the circuit. What trends do we see?
Both resistances seem to lower, reducing overall circuit impedance.
Good observation! Summarizing: we used the device parameters to calculate both input and output resistances, highlighting the importance of those calculations.
Now, let’s discuss the suitable range for our feedback resistor R. What considerations do we need to make regarding R's relationship to r and R'?
R should be much higher than the output resistance R' to avoid loading effects.
Exactly! Also, what should R be in relation to input resistance r?
R should also be much higher than r.
Well done! When we combine these conditions, we find a meaningful range for R. What values do we derive?
Lower limit is around 5 kΩ and upper limit can reach 500 kΩ.
Excellent work! Just to recap: we validated the feedback resistor range to ensure proper circuit function.
A circuit configuration that amplifies signals.
Components that influence how much output is sent back to the input.
Resistance faced by the input signal in the amplifier.
Resistance encountered by the output signal.
A parameter that determines the effectiveness of feedback.
Feedback brings us clarity, helps stabilize with purity.
Imagine a singer who uses a mic; the echo helps tune their voice to perfection. Just like in amplifiers, feedback must ensure the output is flawlessly tuned.
Remember 'SAGE' for Stable Amplifier Gain Enhancement.
FB - Feedback Boost: Enhances stability and clarity in circuits.
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What is a common emitter amplifier?
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What does feedback do?
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A type of amplifier configuration that uses a transistor to amplify current, voltage, or power.
A system of components that determines how much output is fed back to the input of the amplifier to achieve desired performance.
A measure of resistance in a feedback amplifier circuit, often denoted as Z.
The resistor that helps set the base voltage of the transistor in a common emitter amplifier.
A parameter that represents the voltage at which the output current of a transistor will begin to saturate.
This section presents a numerical example to illustrate the concepts of a common emitter amplifier with feedback.
In this section, specific numerical values for the components of a common emitter amplifier circuit are given, and calculations are conducted to determine input and output resistances, as well as feedback configurations. The significance of maintaining proper ranges for components in feedback systems is also covered.
This section delves into a numerical example associated with the common emitter amplifier configuration using feedback networks. The numerical example provides specific values for various elements in the circuit:
Using these values, the calculations illustrate critical parameters like the input resistance (r_π = 2.6 kΩ), the output resistance, and the trans-resistance (Z′ = βR_C = 500 kΩ). This exercise emphasizes the requirement for careful selection of feedback resistor ranges to optimize stability and performance in amplifiers while maintaining the desired feedback properties.