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Today, we are discussing series-series feedback in amplifier circuits. Can anyone explain how feedback plays a critical role in amplifier performance?
Feedback helps adjust the amplifier's output based on a portion of the output signal, right?
Exactly! Feedback can enhance linearity and stability. Letβs focus on trans-conductance, represented by G. Why is knowing G important in feedback analysis?
Because it helps define how effectively the amplifier controls the output current based on the input voltage.
Great point! Remember: *G influences the voltage-to-current conversion in the feedback loop.*
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Now, letβs discuss input and output resistances. Can anyone tell me why increasing input resistance is beneficial?
It allows the amplifier to accept a wider range of input signals without distortion.
Exactly! Higher input resistance increases the amplifier's sensitivity. What about the output resistance? Why is it important?
It affects how much current can be driven into the load connected to the amplifier.
Very well said! *Higher output resistance can lead to better performance in driving loads effectively.*
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Letβs visualize our feedback circuit model. In our last class, we spoke about mixing and sampling points. How does this configure input voltage?
The output current flows through a feedback resistor which creates a voltage drop that mixes with the input signal.
Excellent! This feedback voltage modifies the input correctly. Why do we connect a bypass capacitor here?
To eliminate DC offsets while allowing AC signals to pass without interference.
Exactly! Remember the acronym C for Capacitors: *Connect to filter AC while bypassing DC.*
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As we wrap up, can anyone explain the guidelines for selecting feedback components?
R should be much less than the input and output resistances to avoid loading effects.
Plus, the total gain should be greater than one for stability in feedback configurations.
Exactly! *Remember: R < min(Rin, Rout) for stability.* Itβs crucial for successful circuit design!
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In this section, the concept of feedback is explored in amplifier circuits, particularly within the context of series-series feedback. The interplay between input voltage and output current is addressed, alongside the enhancements to input and output resistances. The section concludes with insights into how various parameters are affected by feedback.
This section delves into the application of feedback in amplifier circuits, elucidating the concept of series-series feedback. Feedback in circuits aims to improve the performance of amplifiers by adjusting the output based on a portion of the output signal fed back into the input. This session specifically examines how the trans-conductance, input, and output resistances are influenced by feedback.
Understanding the dynamics of feedback in amplifier circuits is crucial for optimizing performance, and this section lays a foundational framework for further exploration of amplifier design and analysis.
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So, we can say that input signal it is voltage and then output signal it is current and then forward amplifier gain it is trans-conductance amplifier. So, I should say A = G and the transfer function of the feedback network Ξ² which converts the output signal into input signal of voltage which means that it is unit it is β¦.
This chunk discusses the concept of current-series feedback in a circuit configuration. In this setup, the input signal is a voltage while the output signal is a current. The important relationship expressed here is between the forward amplifier gain (A) and the trans-conductance (G), which characterizes how effectively the amplifier controls the output current based on its input voltage. The feedback network is defined with the transfer function (Ξ²), which translates the output current back into a voltage signal, emphasizing the units of Ohms (β¦) that are associated with feedback systems.
Imagine a water tank where you control the flow of water (output current) based on the water level (input voltage). If the water level indicates it's low, you increase the flow from the tap (input voltage). The tap's output rate adjusts based on how much water is in the tank and this process elegantly captures how feedback in a circuit helps maintain stability and desired performance.
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So, here also from the table we can see that unit of the feedback network it is β¦ and what we can say that while we are making this circuit, it is anticipated that the input resistance it will increase and also the output resistance it will increase.
In this chunk, the focus is on how feedback affects the resistance in a circuit. The unit of the feedback network, Ohms (β¦), signifies its role in electrical resistance. When feedback is applied to a circuit, it leads to an increase in both input and output resistances. This increase typically helps in improving the performance of the amplifier by reducing the effect of load variations, thus enhancing stability and providing a more consistent gain.
Think of a well-regulated thermostat in your home that controls the heating system. When you set it to a specific temperature, the thermostat can increase or decrease heat output (mimicking increased resistance) based on room temperature (load). This regulation ensures that the desired condition is maintained steadily, just like feedback stabilizes a circuit's output.
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So, if I correlate the input port of the model here we do have +ve side. So, this is the +ve side here of the input voltage, βve side we do have at the emitter. So, we do have the βve side and then we do have the voltage coming here with respect to the βve terminal of the source voltage; which means that we like to give a signal here with respect to this ground.
This section explains how voltage mixing occurs in feedback circuits. It highlights the positive and negative sides of the input port, which contribute to the overall signal processing within the circuit. The output from the feedback network effectively interacts with the operational amplifier by influencing both positive and negative inputs, allowing for a comprehensive signal analysis that relies on grounding principles.
Imagine two people talking: one is positive and enthusiastic about a topic (+ve), while the other is skeptical and critical of it (βve). The conversation (signal) is rich because both perspectives mix together, helping them better understand the topic by weighing each other's viewpoints, similar to how positive and negative voltages combine in a circuit for a clearer output.
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While we do have the main amplifier where R it is the providing the base bias arrangement and then the resistor here at the emitter. So, this is R and then we do have the collector resistors R along with the supply voltage and here we do have the provision of the feeding the signal.
This portion discusses the configuration of the main amplifier, detailing its key components, including the base bias resistor and the emitter resistor. It is crucial for ensuring that the amplifier operates within the correct parameters. The mentioned arrangement serves to stabilize the operating point of the amplifier while ensuring that the correct signal conditioning processes can occur, providing clarity on how feedback relies on stable input conditions.
Think of a car's steering mechanism. The resistors are like the feedback systems in the steering that help adjust the steering position based on how much the driver turns the wheel. Just like the resistors stabilize the inputs to the amplifier, it keeps the car steady and on track based on the driver's input.
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So, in summary we can say that Gβ² it is also it can be well approximated by g. Input resistance of the circuit it is of course, r of the transistor and then R of the circuit main amplifier it is r. And then, what is the feedback factor? It converts the signal the current signal into voltage it is equal to R , the unbypassed part of the R .
This summary consolidates the previous discussions regarding circuit parameters post-feedback application. It describes how the effective trans-conductance (Gβ²) aligns closely with the inherent trans-conductance (g) of the transistor and highlights the input resistance characteristics. The feedback factor effectively converts signals, reinforcing how resistance components influence feedback's overall effectiveness in circuit design.
Consider a feedback system in a team project. If the project manager gives feedback based on team results, it's akin to converting individual efforts (current signal) how well the team is performing (voltage). The feedback effectively translates performance across team members, similar to how the feedback factor alters signal characteristics in a circuit.
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Key Concepts
Trans-Conductance: A critical parameter in feedback loops.
Feedback Mechanism: Enhances amplifier linearity and stability.
Input and Output Resistance: Primary factors impacting amplifier performance.
See how the concepts apply in real-world scenarios to understand their practical implications.
In a common emitter amplifier, feedback can be adjusted using resistors connected in a specific configuration which modifies both input and output impedances.
Using a capacitor in the feedback circuit allows AC signals to pass while creating a virtual ground for DC signals.
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In circuits where feedback's the aim, resistances change, enhance the game.
Imagine an orchestra. Each instrument's feedback allows for harmony. Just like an amplifier, feedback helps the entire circuit sound just right.
FIFTY: Feedback Improves For Transistor Yield.
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Review the Definitions for terms.
Term: TransConductance (G)
Definition:
A measure of an amplifier's ability to convert input voltage to output current.
Term: Feedback
Definition:
A process where a portion of the output signal is fed back into the input to improve amplifier performance.
Term: Input Resistance
Definition:
The resistance seen by the input signal, which influences how much current will flow into the amplifier.
Term: Output Resistance
Definition:
The resistance seen by the load from the output of the amplifier, affecting power delivery to the load.