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QUESTION 7 The responses of a given system S to two bounded inputs X1[n] and X2[n] are y1[n] and y2[n], respective It is observed that y1[n] is bounded and y2[n] is not bounded. Which of the following statements is the most accurate? O We can claim that S is stable We can claim that S is not stable. We cannot claim that S is stable We cannot claim that S is not stable We cannot claim that S is stable nor unstable O O O O

QUESTION 7 The responses of a given system S to two bounded inputs X1[n] and X2[n] are y1[n] and y2[n], respective It is observed that y1[n] is bounded and y2[n] is not bounded. Which of the following statements is the most accurate? O We can claim that S is stable We can claim that S is not stable. We cannot claim that S is stable We cannot claim that S is not stable We cannot claim that S is stable nor unstable O O O O

Introductory Circuit Analysis (13th Edition)
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 7** The responses of a given system \( S \) to two bounded inputs \( x_1[n] \) and \( x_2[n] \) are \( y_1[n] \) and \( y_2[n] \), respectively. It is observed that \( y_1[n] \) is bounded and \( y_2[n] \) is not bounded. Which of the following statements is the most accurate? - We can claim that \( S \) is stable - We can claim that \( S \) is not stable - We cannot claim that \( S \) is stable - We cannot claim that \( S \) is not stable - We cannot claim that \( S \) is stable nor unstable **Question 8** The following sequence \( x[n] \) is illustrated in a graph. *Graph description:* The graph shows a discrete sequence plotted against the horizontal axis labeled \( n \). The sequence values are: - At \( n = -5 \), \( x[n] = 2 \) - At \( n = -3 \), \( x[n] = 1 \) - At \( n = -2 \), \( x[n] = 3 \) - At \( n = 0 \), \( x[n] = 3 \) - At \( n = 1 \), \( x[n] = 1 \) - At \( n = 3 \), \( x[n] = 2 \) The vertical axis represents the magnitude of the sequence values.
Transcribed Image Text:**Question 7** The responses of a given system \( S \) to two bounded inputs \( x_1[n] \) and \( x_2[n] \) are \( y_1[n] \) and \( y_2[n] \), respectively. It is observed that \( y_1[n] \) is bounded and \( y_2[n] \) is not bounded. Which of the following statements is the most accurate? - We can claim that \( S \) is stable - We can claim that \( S \) is not stable - We cannot claim that \( S \) is stable - We cannot claim that \( S \) is not stable - We cannot claim that \( S \) is stable nor unstable **Question 8** The following sequence \( x[n] \) is illustrated in a graph. *Graph description:* The graph shows a discrete sequence plotted against the horizontal axis labeled \( n \). The sequence values are: - At \( n = -5 \), \( x[n] = 2 \) - At \( n = -3 \), \( x[n] = 1 \) - At \( n = -2 \), \( x[n] = 3 \) - At \( n = 0 \), \( x[n] = 3 \) - At \( n = 1 \), \( x[n] = 1 \) - At \( n = 3 \), \( x[n] = 2 \) The vertical axis represents the magnitude of the sequence values.
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(7) To choose the correct statement about the stability of the system S 

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