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Today, let's discuss the voltage amplifier configuration and how feedback affects its output resistance. Who can remind us what feedback does in an amplifier?
Feedback improves stability and can change the gain of the amplifier.
Exactly! In a voltage amplifier, particularly with shunt series feedback, we have specific expressions for output resistance. Can anyone recall what happens to resistance in such configurations?
The output resistance decreases due to feedback, right?
Right! Feedback can effectively lower output resistance, enhancing the circuit's performance. Let's denote the output resistance as R_out_f, which can be derived from finite input resistance and feedback factors. Now, why do we set the input signal to zero during our calculations?
To isolate the effects of the feedback network itself?
Yes, exactly! Great thinking! Always rememberβfeedback and impedance interplay can significantly impact amplifier characteristics.
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Now, let's transition to the current amplifier configuration. How does it differ from voltage amplifiers regarding feedback?
In current amplifiers, we focus on current feedback instead of voltage.
That's right! We have a series mixing configuration here. What might be the implications on output resistance when we analyze these configurations?
The output resistance could be higher due to the addition of feedback resistances?
Correct! Just like before, we will look into circumstances that allow us to derive specific output resistance equations. And when we adjust feedback connections, how does that influence our output?
It changes the gain and potentially reduces overall output resistance.
Excellent! The interplay between feedback factors and output resistance is fundamental. Always remember: increase in feedback generally leads to desensitization of gain but benefits in stability.
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Next, let's analyze non-ideal situations. What happens when we introduce a source resistance in these configurations?
It would create a voltage drop that impacts the input signal.
Correct! We have to account for that drop while determining our output resistances. When calculating for feedback, we might define new terms such as Ξ²'. Can anyone identify what this represents?
Itβs a modified feedback factor that considers additional resistances!
Good job! Understanding these dynamic shifts allows us to gauge how practical components can affect theoretical models. Finally, summarizing the factors affecting resistance is key for real amplifier designs.
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The section delves into how output resistance is affected by feedback interactions in amplifier configurations, including voltage series feedback and current shunt feedback systems. It evaluates ideal and non-ideal situations, providing derivations and practical components involved.
In this section, we explore Current Amplifier Configuration and its variations, primarily focusing on the changes in output resistance due to feedback connections. Starting with voltage amplifiers, the concepts of feedback system configurationsβspecifically voltage series feedback and current shunt feedbackβare discussed in detail. The sections differentiate between ideal and non-ideal components, assessing the effects of source resistances and external resistances on output resistances. Various equations, such as expressions for output resistance in different contextsβlike when it is stimulated by voltage or currentβare elaborated upon. Important transitions between configurations for both voltage-dependent and current-dependent systems are highlighted, thereby providing essential insights into designing and analyzing amplifier circuits effectively.
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So, we do have current amplifier along with its feedback and here as we have discussed the sampler it is series and mixer it is shunt. So, the feedback it is series shunt or I can say current sample and shunt feedback. So, it is current-shunt feedback.
In this section, we introduce the current amplifier configuration. A current amplifier can be thought of as a device that amplifies the current signal. In this configuration, the signal is taken from a current source at the output, while the feedback to the input takes place via voltage. There are two main components in this setup: the sampler (which is in series) and the mixer (which is in shunt). This arrangement is known as series-shunt feedback, where the current signal is sampled, and then feedback is provided to the amplifier.
Imagine a water pump that increases the flow of water in a pipe (the amplifier), with a second pipe that samples a portion of this flow and feeds it back to the pump to adjust its power. The current flowing through the main pipe is the output current, and the feedback mechanism ensures the pump operates efficiently based on the water flow it detects.
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To get the output resistance, to get the output resistance again we are stimulating the output port by a voltage source and we are observing the corresponding current. In fact, we can do it to the other way also, we can stimulate this output port by a current source and then we can observe the corresponding developed voltage.
This chunk discusses how the output resistance of the current amplifier is determined. By applying a voltage source to the output port, we can measure the resulting current that flows through the circuit. Alternatively, we could apply a current source to the output and measure the voltage developed across the output. This bi-directional analysis helps us understand how the amplifier responds to changes in both voltage and current inputs.
Think of it as trying to measure how efficiently a car performs when you either push it with a force (voltage) or let it pull a cart behind it (current). Depending on whether you push or let it pull, you'll be able to characterize its performance in different ways.
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So, with this condition, we need to find what will be the expression of right. And to get that again we can start from here...
In ideal conditions, we consider that the feedback network does not add any resistance, effectively making it a perfect conductor with zero output conductance. Under these circumstances, we can derive expressions that relate input current and output current. This allows us to reflect the relationship between input and output conditions without complications introduced by real-world resistances.
Envision a perfectly smooth water slide where water flows without friction. If you add water at the top (input), it sloshes down the slide effortlessly to the bottom (output). In our analysis, we're looking for that perfect flow without any obstacles.
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Now, again similar to the previous exercise, let we consider those non ideal factors one introduce those non ideal factors one at a time...
Here, we begin to introduce non-ideal factors that can affect the performance of the current amplifier. Non-ideal conditions such as finite source resistance or losses in the feedback network can change the output resistance and behavior of the amplifier. By gradually adding these factors into our equations, we can observe how they affect the overall performance of the current amplifier.
Imagine the water slide again, but this time, think about clogging in the pipe due to debris. As the slide isn't perfectly smooth anymore, the water flow decreases, similar to how real electronic components introduce resistance and affect current flow.
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Key Concepts
Voltage Series Feedback: Feedback configuration where the output is a voltage and the signal returns to the input in a series manner.
Current Shunt Feedback: Feedback topology where the output is current-based and feeds back through a shunt connection.
Feedback Factor (Ξ²): A coefficient representing the proportion of the output being fed back to the input.
See how the concepts apply in real-world scenarios to understand their practical implications.
In a typical voltage amplifier setup, if the output resistance is influenced by a feedback factor of 0.1, the resultant output resistance could drop significantly compared to its initial value.
In a current amplifier, applying a source resistance of 50 Ohms would modify the input current, consequently adjusting both the feedback factor and output resistance.
Use mnemonics, acronyms, or visual cues to help remember key information more easily.
Fed back to the input, the gain does demand, feedback is handy, it helps us understand!
In a circuit town, there lived two heroes: Voltage and Current. While Voltage loved to amplify signals, Current always ensured they could carry the load. Together, they learned that feedback was their guide, helping them maintain their powers without pride.
V-SAVE: Voltage, Series, Amplifier, Voltage, Output (to remember Voltage series feedback characteristics).
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Review the Definitions for terms.
Term: Feedback
Definition:
A process whereby a portion of an amplifier's output is routed back to the input to form a closed-loop system, influencing the behavior of the amplifier.
Term: Output Resistance
Definition:
The resistance looking into the output of an amplifier circuit, which influences the voltage transfer to a load.
Term: Voltage Amplifier
Definition:
An amplifier where the output voltage is a larger version of the input voltage, typically used in signal processing.
Term: Current Amplifier
Definition:
An amplifier designed to increase the current of a signal while optionally changing its voltage.