Determine the input and output impedances of the given amplifier. The op-amp datasheet gives: Zin = 2 Mohm, Zout = 75 ohm, A = 200000. Find the Closed-loop voltage gain. www OV 220 ΚΩ R₁ 10 ΚΩ out
Power Amplifier
The power amplifier is an electronic amplifier designed to maximize the signal strength of a given input. The input signal strength is enhanced to a high enough level to drive output devices such as speakers, headphones, RF (Radio frequency) transmitters, etc. Unlike voltage / current amplifiers, the power amplifier is designed to drive core loads directly and is used as a storage block in the amplifier series.
Maximum Efficiency Criterion
In every field of engineering, there is a tremendous use of the machine and all those machines are equipped for their popular work efficiency so it very much important for operation engineers to monitor the efficiency of the machine, planning engineers to check out the efficiency of the machine before installing the machine and design engineers to design machine for higher efficiency than and then the utility will procure their products that will ultimately lead to profit and loss of the company. It indicates the importance of efficiency right from the initial stage as manufacturing units, intermediate stage as planning coordinators, and end-users stage as a utility.
![**Problem**
- **Determine the input and output impedances of the given amplifier. The op-amp datasheet gives:**
- \( Z_{in} = 2 \text{ MΩ} \)
- \( Z_{out} = 75 \text{ Ω} \)
- \( A_{ol} = 200000 \)
- **Find the Closed-loop voltage gain.**
**Diagram Analysis:**
The diagram below illustrates an operational amplifier (op-amp) in a closed-loop configuration with the following components:
- A feedback resistor \( R_f = 220 \text{ kΩ} \)
- An input resistor \( R_i = 10 \text{ kΩ} \)
In the circuit:
- \( V_{in} \) represents the input voltage.
- \( V_{out} \) represents the output voltage.
![Op-Amp Circuit](link_to_image)
From the diagram, the voltage gain (\( V_{out}/V_{in} \)) of the system can be calculated using the values of \( R_f \) and \( R_i \).
The closed-loop voltage gain \( A_{cl} \) for a non-inverting amplifier can be calculated using the formula:
\[ A_{cl} = 1 + \frac{R_f}{R_i} \]
Given:
- \( R_f = 220 \text{ kΩ} \)
- \( R_i = 10 \text{ kΩ} \)
This educational problem encourages students to apply their knowledge of operational amplifiers to find specific parameters and understand circuit operations.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F53cd4567-e9c0-49bc-8f29-7fe4db37c68a%2Fd843041a-9e4e-410e-a055-c9f11e1d408b%2Fscv3tw7_processed.jpeg&w=3840&q=75)
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