Analog Electronic Circuits - 98.1 | 98. Applications of feedback in amplifier circuits (Part-B) | Analog Electronic Circuits - Vol 4
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Interactive Audio Lesson

Listen to a student-teacher conversation explaining the topic in a relatable way.

Understanding Feedback in Amplifiers

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0:00
Teacher
Teacher

Feedback in amplifier circuits helps to stabilize the system. Can anyone explain what we mean by trans-impedance?

Student 1
Student 1

Is it the ratio of output voltage to input current?

Teacher
Teacher

Exactly! We express it as Z = Vout/Iin. Now, when we apply negative feedback, how does that affect Z?

Student 2
Student 2

It stabilizes it, making it less sensitive to variations in input.

Teacher
Teacher

Great point! We also find that Z can be approximated by Ξ²R under certain conditions. Remember, Ξ² represents the feedback factor.

Student 3
Student 3

What happens if the R value is too low?

Teacher
Teacher

Good question! If R is too low, it can affect the loading effects on our amplifier, reducing performance.

Teacher
Teacher

So, to summarize: feedback stabilizes trans-impedance, which is crucial for amplifier stability.

Analyzing Circuit Configurations

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0:00
Teacher
Teacher

Now, let's look at feedback configurations. Can anyone recall what a voltage-shunt configuration is?

Student 4
Student 4

That's where we sample the voltage and mix it with the input current.

Teacher
Teacher

Correct! And in shunt-shunt configuration, we sense the output and input currents. Why is choosing the right configuration important?

Student 1
Student 1

It determines how effectively feedback influences performance.

Teacher
Teacher

Exactly. Each of these configurations offers different benefits in terms of stability and performance.

Teacher
Teacher

To wrap up this session, feedback configuration choice is pivotal in maintaining amplifier stability.

Impact on Input and Output Resistance

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0:00
Teacher
Teacher

Next, let's discuss input and output resistances. Why is it significant to consider these in our circuit?

Student 2
Student 2

Because they impact how the amplifier interacts with other components.

Teacher
Teacher

Exactly! The input resistance can be reduced due to feedback. What is the general form of the equation for the input resistance in a feedback system?

Student 3
Student 3

Is it r/(1 + Ξ²A)?

Teacher
Teacher

Correct! Reducing the input resistance improves performance but can lead to loading issues if not managed properly. And what about the output resistance?

Student 4
Student 4

That reduces as well, affecting the amplifier's load handling ability.

Teacher
Teacher

Exactly. Let's remember that as we summarize: feedback modifies both input and output resistances, which are crucial in circuit design.

Understanding the Thevenin Equivalent

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0:00
Teacher
Teacher

Now we introduce the Thevenin equivalent for our circuits. Can anyone tell me how this relates to feedback?

Student 1
Student 1

It simplifies our circuit analysis by reducing complex components to a simple voltage source and resistance.

Teacher
Teacher

Exactly right! The Thevenin equivalent is particularly useful in understanding the output behavior with feedback.

Student 2
Student 2

So, what's the consequence of including the load in this analysis?

Teacher
Teacher

Great question! Including load can change the output and input resistances further, emphasizing the importance of choosing the right R values.

Teacher
Teacher

To sum it up: Thevenin equivalents clarify our feedback systems, making it easier to analyze performance.

Feedback Impact on Gain Parameters

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0:00
Teacher
Teacher

Lastly, let's analyze the impact of feedback on gain parameters. What effect does feedback have on the voltage gain?

Student 3
Student 3

It remains approximately unchanged, right?

Teacher
Teacher

Correct! The voltage gain remains approximately constant because both Z and R reduce proportionately.

Student 4
Student 4

And trans-conductance increases with feedback?

Teacher
Teacher

Exactly! Trans-conductance can significantly increase due to feedback, enhancing performance in certain applications.

Teacher
Teacher

In conclusion, feedback stabilizes performance but also modifies key gain parameters, which are crucial for effective amplifier design.

Introduction & Overview

Read a summary of the section's main ideas. Choose from Basic, Medium, or Detailed.

Quick Overview

This section focuses on the applications of feedback in amplifier circuits, specifically the common emitter amplifier configuration.

Standard

The section details the significance of trans-impedance in an amplifier and how feedback affects the input and output characteristics. The role of various resistances and configurations in stabilizing amplifier parameters is also discussed.

Detailed

In this section, we explore the applications of feedback in amplifier circuits, particularly within the context of common emitter amplifiers. Feedback is critical in stabilizing the trans-impedance (Z) of the amplifier, which must be defined by the feedback network. Two configurations of feedback networks are highlighted: voltage-shunt and shunt-shunt. The section illustrates how feedback influences input and output resistances and the overall performance of the amplifier. Important equations, such as those relating to the feedback factor (Ξ²), input resistance (R), and output resistance (R'), as well as insights on practical applications, are thoroughly examined. The effect of feedback on various amplifier parameters, including voltage gain and trans-conductance, is also discussed, underscoring the need for careful consideration of component selections to ensure optimal circuit functionality.

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Analog Electronic Circuits _ by Prof. Shanthi Pavan
Analog Electronic Circuits _ by Prof. Shanthi Pavan

Audio Book

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Introduction to Common Emitter Amplifier

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Welcome back after short the break. So, what we are talking about the common emitter amplifier and what we are looking for is that Z trans-impendence of the amplifier we like to stabilize define, it should be defined by the feedback network element.

Detailed Explanation

In this introduction, the common emitter amplifier is being discussed. The key focus is on the trans-impedance (Z) of the amplifier, which defines the relationship between the output voltage and input current. The speaker emphasizes that stabilization of this trans-impedance is achieved through a negative feedback network. This implies that feedback is essential for ensuring that the amplifier operates within desired parameters.

Examples & Analogies

Think of the common emitter amplifier as a water pump in a system. The water (current) flows in (input), and depending on how the pump is set up (feedback), the pressure (voltage) at the output can be controlled. Just as adjusting a valve can stabilize water pressure, the feedback network stabilizes the amplifier's output.

Feedback Configuration Types

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So, this is the configuration we have to use, where we need to sample the signal in the voltage form. And we have to mix the signal at the input in the shunt configuration or we can see that the currents fall or we can say it is shunt-shunt configuration.

Detailed Explanation

This chunk explains the specific feedback configuration used in the design of the common emitter amplifier. The use of a shunt configuration means that the feedback network samples the output voltage and feeds it back to the input as a current. By using a shunt-shunt configuration, the system handles the interactions of input and output signals smoothly, allowing for stable performance under varying load conditions.

Examples & Analogies

Imagine an echo in a large hall. When you speak (input), the sound waves bounce off the walls and come back to you (feedback). Depending on how the hall is designed (feedback configuration), the echo can either be helpful, making your voice sound stronger, or confusing, making it hard to hear yourself. Similarly, the shunt configuration helps maintain a clear and stable signal within the amplifier.

Determining Resistance Values

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And here we do have the sampling of the output voltage and here we do have the mixing of the primary input and the feedback current to get the input current for the amplifier.

Detailed Explanation

This section discusses how the output voltage is sampled and the feedback current is mixed with the primary input current. This process is necessary for determining the input resistance and future performance metrics of the amplifier. By carefully calculating these values, designers can ensure the amplifier works effectively across different situations.

Examples & Analogies

Consider a chef preparing a recipe. Sampling the dish (output voltage) helps the chef adjust the flavor (feedback current). Mixing the ingredients together ensures that the final dish is balanced and delicious. Similarly, in the amplifier, obtaining the right balance of input and feedback currents is crucial for success.

Impact of Feedback on Input and Output Resistance

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So, we can say that in this circuit input signal it is current and the output signal it is voltage. So, the forward amplifier it is its gain it is Z.

Detailed Explanation

The discussion focuses on how the amplifier's input and output signals are defined, with the input being a current and the output a voltage. The gain of the amplifier is described by the trans-impedance Z. Understanding these signal types and how they influence amplifier gain is essential for optimizing the circuit's performance.

Examples & Analogies

When you listen to music on speakers, the input is the electrical signal (current) coming into the speaker system, while the sound waves it produces are the output (voltage). The gain refers to how effectively the system amplifies that electrical signal into sound. Like the amplifier transforms input current into output voltage, speakers transform electrical signals into audible sound.

Feedback Network Characteristics

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In summary, this is the small signal equivalent circuit of the amplifier; considering a R in to the picture and of course, ignoring the base bias resistance.

Detailed Explanation

The segment summarizes the equivalent circuit representation of the amplifier, indicating adjustments made to account for specific resistances in the system. Ignoring the base bias resistance suggests a focus on more influential components in the feedback network for the small signal analysis, which can simplify calculations without losing significant accuracy.

Examples & Analogies

Think about an orchestra where different instruments contribute to the overall music. Just as a conductor might focus on the most dominant instruments while ignoring others for a specific song, engineers might prioritize critical resistances in the circuit design to ensure the best performance of the amplifier.

Trans-impedance and Resistance Relationships

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So, to get that since we are sensing the signal here the voltage. So, one condition it is that R should be much higher than R here or Rβ€².

Detailed Explanation

This section explores the importance of ensuring that specific resistance values (R) are greater than others (Rβ€²) to prevent loading effects that could destabilize the amplifier's performance. It indicates that these relationships are essential for maintaining the desired operational characteristics and effectiveness of the amplifier.

Examples & Analogies

Imagine trying to hear someone speak in a crowded room. If the music (a load) is too loud, it can drown out the speaker's voice (the signal). Similarly, ensuring that R is significantly higher than Rβ€² is like making sure that distractions in the circuitβ€”like loadsβ€”don’t overpower the desired signal.

Calculating Feedback Impacts

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So far what I said is Z it was Ξ²r, but more important thing is that Zβ€² β‰ˆ Ξ²R.

Detailed Explanation

In this part, the speaker emphasizes the calculated relationships between various resistance values and their impacts on feedback. The implication that Zβ€² is approximately equal to Ξ²R illustrates adjustments made to account for real-world applications, enhancing the amplifier's reliability and functionality.

Examples & Analogies

When evaluating the performance of a vehicle, mechanics often adjust various components to improve efficiency. For the amplifier, calculating Z and ensuring its relationships with resistance values ensures that it performs reliably, just as a finely-tuned vehicle runs smoothly on the road.

Practical Application with Numbers

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Now, using this information let us try to see what is the suitable range of this Ξ² or a suitable range of R.

Detailed Explanation

This section emphasizes understanding how the derived equations and calculated values would influence actual physical components in the amplifier. It discusses determining a suitable range for R to ensure that the circuit operates effectively while supporting the overall design considerations.

Examples & Analogies

Imagine finding the right size shoes. If they're too small or too large, they can cause discomfort. Similarly, ensuring component values are within a suitable range will help the amplifier function effectively, providing an optimal audio experience without distortion.

Voltage and Current Gain Evaluation

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We do have the input resistance and we do have the output resistance and also the Z or other let us let you consider directly Zβ€².

Detailed Explanation

Here, a comprehensive evaluation of input and output resistance is taking place along with the trans-impedance. This assessment directly affects the voltage and current gain of the amplifier circuit, allowing designers to analyze trade-offs and make informed adjustments to achieve desired amplification.

Examples & Analogies

Think of a business team analyzing its performance. By evaluating the various components, such as profits (output) and expenses (input), they can assess overall effectiveness and strategize improvements to enhance productivity, much like evaluating resistance and gain in an amplifier to ensure sound quality.

Definitions & Key Concepts

Learn essential terms and foundational ideas that form the basis of the topic.

Key Concepts

  • Negative Feedback: Feedback that reduces gain and stabilizes circuit performance.

  • Trans-Impedance (Z): Critical for defining amplifier output behavior against input currents.

  • Feedback Configuration: Choice of configuration (voltage-shunt or shunt-shunt) significantly affects circuit stability.

Examples & Real-Life Applications

See how the concepts apply in real-world scenarios to understand their practical implications.

Examples

  • In a common emitter amplifier, utilizing feedback helps stabilize the gain and ensure less variation as input signals change.

  • Using a feedback resistor of 5 kΞ© can help maintain a stable trans-impedance regardless of variations in the operating environment.

Memory Aids

Use mnemonics, acronyms, or visual cues to help remember key information more easily.

🎡 Rhymes Time

  • In an amplifier's sway, feedback must play; stabilize its gain, keep its noise at bay.

πŸ“– Fascinating Stories

  • Once upon a circuit, feedback danced with gain, stabilizing the amplifier's path, avoiding loss and pain.

🧠 Other Memory Gems

  • Remember: V-S (Voltage-Shunt) Samples the voltage; S-S (Shunt-Shunt) is for sensing currents.

🎯 Super Acronyms

FIST - Feedback Improves Stability of Trans-Impedance.

Flash Cards

Review key concepts with flashcards.

Glossary of Terms

Review the Definitions for terms.

  • Term: TransImpedance (Z)

    Definition:

    The ratio of output voltage to input current in an amplifier circuit.

  • Term: Feedback Factor (Ξ²)

    Definition:

    A parameter representing the amount of output signal fed back to the input of an amplifier.

  • Term: VoltageShunt Configuration

    Definition:

    A feedback configuration that samples the output voltage and mixes it with input current.

  • Term: ShuntShunt Configuration

    Definition:

    A feedback configuration that senses both output and input currents.

  • Term: Thevenin Equivalent

    Definition:

    A simplified representation of a complex circuit that uses a single voltage source and resistance.

  • Term: Input Resistance (R)

    Definition:

    The resistance seen by the input signal in an amplifier circuit.

  • Term: Output Resistance (R')

    Definition:

    The resistance seen by the output of an amplifier circuit.