Required information Consider the circuit given below. Vino R₁ R₂ m 12 m 4₁ R3 - Vout Determine the magnitude and phase of the transfer function at w = 0, 2.600 × 103 rad/s, and as w→ ∞ for the case where circuit values are R₁ = 2 kQ, R₂ = 2 kQ, R3 = 20 kQ2, L₁= 2 H, and L2 = 2 H. (Report your answer so that all angles are in the range of 0 degrees to positive 180 degrees.) The magnitude and phase of the transfer function at w = 0 rad/s is The magnitude and phase of the transfer function at w = 2.600 × 10³ rad/s is decimal places.) The magnitude and phase of the transfer function when w→∞ is 。 °. (Round the final answers to three
Required information Consider the circuit given below. Vino R₁ R₂ m 12 m 4₁ R3 - Vout Determine the magnitude and phase of the transfer function at w = 0, 2.600 × 103 rad/s, and as w→ ∞ for the case where circuit values are R₁ = 2 kQ, R₂ = 2 kQ, R3 = 20 kQ2, L₁= 2 H, and L2 = 2 H. (Report your answer so that all angles are in the range of 0 degrees to positive 180 degrees.) The magnitude and phase of the transfer function at w = 0 rad/s is The magnitude and phase of the transfer function at w = 2.600 × 10³ rad/s is decimal places.) The magnitude and phase of the transfer function when w→∞ is 。 °. (Round the final answers to three
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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do in two hours and do it if you only know please and thank you
![**Educational Resource: Understanding Transfer Functions in Electrical Circuits**
### Required Information
#### Circuit Diagram Explanation
The circuit consists of:
- Input voltage (\(V_{\text{in}}\))
- Resistors (\(R_1 = 2 \, \text{k}\Omega\), \(R_2 = 2 \, \text{k}\Omega\), \(R_3 = 20 \, \text{k}\Omega\))
- Inductors (\(L_1 = 2 \, \text{H}\), \(L_2 = 2 \, \text{H}\))
- An operational amplifier connected between resistors and inductors
- Output voltage (\(V_{\text{out}}\))
### Task
**Objective:**
To determine the magnitude and phase of the transfer function at specific frequencies:
- \(\omega = 0\)
- \(\omega = 2.600 \times 10^3 \, \text{rad/s}\)
- \(\omega \to \infty\)
Report all angles in the range of 0 degrees to 180 degrees.
---
### Calculations Required
1. **\(\omega = 0\) rad/s:**
- **Magnitude:** \(0\)
- **Phase:** \(\angle\) ____°
2. **\(\omega = 2.600 \times 10^3\) rad/s:**
- **Magnitude:** ____
- **Phase:** \(\angle\) ____°
- *(Round the final answers to three decimal places.)*
3. **\(\omega \to \infty\):**
- **Magnitude:** \(0\)
- **Phase:** \(\angle\) ____°
---
This educational exercise helps deepen the understanding of analyzing circuit behavior over a range of frequencies by calculating the transfer function’s magnitude and phase.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F77548912-c51c-4c9d-8b51-f3905a3bec75%2F5fc8181b-54b6-4667-8430-d0b460ffd4ac%2Fgko4mvf_processed.png&w=3840&q=75)
Transcribed Image Text:**Educational Resource: Understanding Transfer Functions in Electrical Circuits**
### Required Information
#### Circuit Diagram Explanation
The circuit consists of:
- Input voltage (\(V_{\text{in}}\))
- Resistors (\(R_1 = 2 \, \text{k}\Omega\), \(R_2 = 2 \, \text{k}\Omega\), \(R_3 = 20 \, \text{k}\Omega\))
- Inductors (\(L_1 = 2 \, \text{H}\), \(L_2 = 2 \, \text{H}\))
- An operational amplifier connected between resistors and inductors
- Output voltage (\(V_{\text{out}}\))
### Task
**Objective:**
To determine the magnitude and phase of the transfer function at specific frequencies:
- \(\omega = 0\)
- \(\omega = 2.600 \times 10^3 \, \text{rad/s}\)
- \(\omega \to \infty\)
Report all angles in the range of 0 degrees to 180 degrees.
---
### Calculations Required
1. **\(\omega = 0\) rad/s:**
- **Magnitude:** \(0\)
- **Phase:** \(\angle\) ____°
2. **\(\omega = 2.600 \times 10^3\) rad/s:**
- **Magnitude:** ____
- **Phase:** \(\angle\) ____°
- *(Round the final answers to three decimal places.)*
3. **\(\omega \to \infty\):**
- **Magnitude:** \(0\)
- **Phase:** \(\angle\) ____°
---
This educational exercise helps deepen the understanding of analyzing circuit behavior over a range of frequencies by calculating the transfer function’s magnitude and phase.
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