Assume the following block diagram for the entire exam.The block diagram presented consists of the following components:1. **Input Signal, \( R[a] \):** This is the initial input to the system, denoted as \( R[a] \).2. **Summing Junction (\( \Sigma \)):** This component adds the input signal \( R[a] \) with the feedback from the output. The output of this summation is \( E[a] \).3. **Block \( G_c[a] \):** This block processes the \( E[a] \) signal. It represents a transfer function or processing element in the system.4. **Block \( G[a] \):** The output from \( G_c[a] \) feeds into this block, which applies further processing.5. **Output Signal, \( Y[a] \):** The final output after passing through \( G[a] \) is \( Y[a] \).6. **Feedback Loop:** A feedback loop is present, taking the output \( Y[a] \) back into the summing junction \( \Sigma \).This block diagram is likely used to represent a control system or signal processing setup, focusing on feedback and system responses to inputs. Let \( G(s) = \frac{(s+2)}{s(s+10)(s^2+10s+24)} \) and \( G_c(s) = K \).How many root locus branches go off to infinity?Options:- (a) 0- (b) 1- (c) 2- (d) 3- (e) 4

We need to select correct option for given system .

Answered: 7. (a) 0 (b) 1 (c) 2 (d) 3 (e) 4 ) Let…

7. (a) 0 (b) 1 (c) 2 (d) 3 (e) 4 ) Let G[s] = go off to infinity? (s+2) s(s+10) (s²+10s+24) and Ge[s] = K. How many root locus branches

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Question

Assume the following block diagram for the entire exam.

The block diagram presented consists of the following components:

1. **Input Signal, \( R[a] \):** This is the initial input to the system, denoted as \( R[a] \).

2. **Summing Junction (\( \Sigma \)):** This component adds the input signal \( R[a] \) with the feedback from the output. The output of this summation is \( E[a] \).

3. **Block \( G_c[a] \):** This block processes the \( E[a] \) signal. It represents a transfer function or processing element in the system.

4. **Block \( G[a] \):** The output from \( G_c[a] \) feeds into this block, which applies further processing.

5. **Output Signal, \( Y[a] \):** The final output after passing through \( G[a] \) is \( Y[a] \).

6. **Feedback Loop:** A feedback loop is present, taking the output \( Y[a] \) back into the summing junction \( \Sigma \).

This block diagram is likely used to represent a control system or signal processing setup, focusing on feedback and system responses to inputs.

Let \( G(s) = \frac{(s+2)}{s(s+10)(s^2+10s+24)} \) and \( G_c(s) = K \).

How many root locus branches go off to infinity?

Options:
- (a) 0
- (b) 1
- (c) 2
- (d) 3
- (e) 4

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