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Today, let's revisit the common source amplifier. We established that it has a voltage gain of 6 with certain parameters like transconductance and load resistance. Can anyone name the parameters?
Isnβt the transconductance 2 mA/V and the load resistance 3 kβ¦?
Exactly! Those parameters drastically impact the amplifier's performance. Remember, the higher the load resistance, the better the voltage gain. Can anyone tell me how this relates to the upper cutoff frequency?
The cutoff frequency is influenced by the load capacitance too, isnβt it?
Precisely! The upper cutoff frequency for our circuit was calculated at 530 kHz based on these parameters. Understanding this is crucial as we move to cascading stages.
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Now, let's talk about the common drain stage. What role does it play when we cascade it with a common source amplifier?
I think it helps in improving input resistance and overall bandwidth, right?
Correct! The CD stage does indeed enhance input resistance, and it also influences our frequency response. When we calculated the contributions from our previous example, we noticed an increase in the bandwidth. Who remembers the new upper cutoff frequency?
It increased to 4.24 MHz!
Well done! This illustrates the combined effect of cascading stages effectively, wherein the overall gain remains approximately the same but bandwidth is significantly improved.
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Let's look at a practical example. How do we calculate the total current flowing through the common drain stage during operation?
We find it using Ohmβs law, considering the voltage drop across the resistors.
Exactly! By analyzing the circuit, we accounted for different drops. Also, recalling the voltage across the gate helps set our operating point for the transistor, which is vital for correct biasing.
So, maintaining correct biasing is key to ensure the transistors work in saturation?
Correct again! Biasing ensures we maintain the transistor in the right region to facilitate consistent operation.
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Letβs review how to calculate the upper cutoff frequency when we have two candidate frequencies from different stages. What do we do next?
Do we take the lower of the two frequencies for maximum performance?
Thatβs right! We know that the truly effective upper cutoff frequency is determined by the lowest of the two cutoff frequencies from the stages. Recall our example? Why did we find it to be 4.24 MHz?
Because the other candidate was above that range at 10.6 MHz!
Excellent! This practice will serve you well in analysis. Such understanding is crucial in mixed signal circuits.
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As we conclude, reflect on why we cascade stages in amplifier design. What are the tangible benefits?
Improved bandwidth and maintaining the gain!
And it also enhances the input resistance of the amplifier.
Exactly! Effective cascading optimizes circuit performance without compromising on core attributes. Remember these benefits as you analyze more complex circuits!
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The cascading of a common source amplifier with a common drain stage enhances the bandwidth while the voltage gain remains stable. Through numerical examples and circuit analysis, this section illustrates how the upper cutoff frequency improves significantly due to the addition of the CD stage. Various parameters like current, resistance, and frequency are used to demonstrate these effects.
In this section, we explore the cascading of a common source (CS) amplifier with a common drain (CD) stage, emphasizing their roles in enhancing overall circuit performance. We revisit the concept of the common source amplifier, examining its characteristics, such as a voltage gain of 6 and an upper cutoff frequency of 530 kHz, derived from fixed parameters: a transconductance of 2 mA/V and a load capacitance of 100 pF.
We apply this theory through numerical examples, demonstrating how cascading affects currents, voltages, and consequently the gain and frequency response of the amplifier configuration. The analysis of the CD stage reveals an approximate gain of 1, while the overall configuration retains the gain from the CS stage while significantly expanding the bandwidth to 4.24 MHz by overcoming limitations in frequency response.
Through practical exercises and numerical evaluations, students will come to understand both the theoretical and practical implications of cascading amplifier stages, reinforcing their grasp of complex analog circuitry.
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The common source amplifier it is primarily it is having a gain of 6 and then upper cut off frequencies 530 kHz.
A common source amplifier is an important configuration in amplifier design. Here, it has a voltage gain of 6, which indicates that when an input voltage is applied, the output voltage is amplified six times its original value. The upper cutoff frequency of 530 kHz means that the amplifier can operate effectively only up to this frequency. Beyond this frequency, the signal begins to attenuate, reducing the effectiveness of the amplifier.
Think of a common source amplifier as a megaphone that amplifies your voice. If you speak at a standard volume (input signal), the megaphone makes it significantly louder (output signal). However, if you start shouting too high (beyond the cutoff frequency), the megaphone won't amplify it effectively anymore.
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We have additional common drain stage coming out of the transistor M2 and the its bias circuit R4 and R4 is given here it is 1.5 kβ¦.
The common drain stage, also known as a source follower, is added to the existing common source amplifier. In this stage, the transistor M2 allows for better impedance matching and acts as a buffer between stages. This configuration has a bias circuit composed of resistors R4, which is set to 1.5 kβ¦. The purpose of this common drain stage is to improve the overall performance of the amplifier by providing a high input impedance and a low output impedance, making it suitable for connecting to subsequent circuitry.
Imagine adding a sponge between your hands and water. Your hands (the amplifier) can only hold so much water (signal), but the sponge can absorb even more (buffer performance). This way, you can control the flow of water without spilling, which helps in maintaining the performance of your water-delivery system.
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So, we can say that the DC voltage of 6 V coming to the gate of transistor-2.
The DC voltage of 6 V at the gate of transistor-2 is crucial for its operation. This voltage is derived from the previous stage's output and is key to regulating the current flowing through the transistor. The gate voltage determines whether the transistor is on (allowing current to flow) or off (preventing current flow). For this situation, if the gate of the transistor is at 6 V and the threshold voltage is at 1 V, the transistor will be active, effectively regulating the current.
Consider a water faucet that only opens when you turn it to a certain angle (gate voltage). If you turn it too little (below the threshold voltage), the water (current) won't flow through. However, turning it to the right angle (above the threshold) allows water to flow freely, illustrating how transistor control works.
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We can say that this is x = 5 - R4 * I_DS.
To find the current (I_DS) passing through the transistor, we relate the source voltage to the gate voltage using the formula: x = 5 - R4 * I_DS. This equation allows us to express how much decay in voltage occurs due to the resistor R4 when a certain current flows through it. Thus, finding I_DS involves solving this equation for the current, giving insight into the transistor's operation in the circuit.
This is similar to determining the speed of a car by using the distance it covers over time. If you know how far you've driven (like the voltage) and you have the time (current flow), you can calculate how fast you're going (current through the transistor).
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Since this equation it is coming primarily in terms of V_GS - V_th, let me consider this as x.
To finalize the operating point of the transistor in the common drain stage, we look at the expression involving V_GS - V_th. By substituting our findings into this equation, we can determine the transistor's precise operation region, ensuring it operates in saturation (active) mode. This is critical for achieving the desired gain; if the transistor isn't operating correctly, the amplification will be affected.
Itβs like tuning a guitar. You need to make sure each string is tensioned correctly (setting the operating point) in order to produce the right sound (amplification). If one string is too loose or too tight (incorrect current), the overall music wonβt sound right.
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The overall gain A remains 6 only, but then the upper cut off frequency f_U is increased to 4.24 MHz.
Finally, after cascading the common source with the common drain stage, we find that the overall gain remains at 6. However, the upper cutoff frequency has been dramatically improved to 4.24 MHz. This means that the combination of both amplifier stages not only maintains the original amplification level but also significantly increases the bandwidth, effectively allowing the circuit to handle higher frequency signals.
Think of a highway that is designed for a certain number of cars (gain). Even if the speed limit remains the same, adding more lanes (common drain stage) allows more cars to use the highway at once without slowing down, accommodating more traffic (higher frequency) effectively.
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Key Concepts
Voltage Gain Calculation: The overall gain is primarily influenced by the CS stage.
Upper Cutoff Frequency: The addition of a CD stage alters the frequency response of the amplifier significantly.
We apply this theory through numerical examples, demonstrating how cascading affects currents, voltages, and consequently the gain and frequency response of the amplifier configuration. The analysis of the CD stage reveals an approximate gain of 1, while the overall configuration retains the gain from the CS stage while significantly expanding the bandwidth to 4.24 MHz by overcoming limitations in frequency response.
Through practical exercises and numerical evaluations, students will come to understand both the theoretical and practical implications of cascading amplifier stages, reinforcing their grasp of complex analog circuitry.
See how the concepts apply in real-world scenarios to understand their practical implications.
When cascading a common source amplifier with a common drain stage, the overall gain remains approximately the same, yet the upper cutoff frequency shifts from 530 kHz to 4.24 MHz.
Using obseved parameters, if the first stage has a gain of 6, the cascading with the common drain stage would lead to similar gain with significant bandwidth increase.
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Gains of six, letβs not mix, with cutoffs more, the bandwidth scores!
Imagine a team where one member is good at numbers (the CS stage), but another comes in to support bandwidth (the CD stage). Together, they help the overall project excel.
Cascading Amplifiers for CC Quality (CQC) - Common Source for Gain, Common Drain for Quality.
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Review the Definitions for terms.
Term: Common Source Amplifier
Definition:
An amplifier configuration that provides significant voltage gain by employing a single transistor and a load resistor.
Term: Common Drain Stage
Definition:
An amplifier configuration known for providing high input impedance and buffering effects by using a transistor stage.
Term: Voltage Gain
Definition:
The ratio of output voltage to input voltage in an amplifier, often expressed in decibels.
Term: Upper Cutoff Frequency
Definition:
The frequency at which the gain of an amplifier drops below a certain level, often marked by a -3 dB point.