QUESTION 13 The only knowledge available about a given system S is that it is not causal. Let g [n] be its impulse response. What can be claimed exactly? For all n20, g[n] =0. For all n20, g[n] 0. There exists n2 0 such thatg [n] =0. There exists n 0 such that g [n]#0. For all n<0, g[n] =0. For all n<0, g[n] 0. There exists n <0 such that g [n]=0. There exists n <0 such that g [n] 0. O None of the above
QUESTION 13 The only knowledge available about a given system S is that it is not causal. Let g [n] be its impulse response. What can be claimed exactly? For all n20, g[n] =0. For all n20, g[n] 0. There exists n2 0 such thatg [n] =0. There exists n 0 such that g [n]#0. For all n<0, g[n] =0. For all n<0, g[n] 0. There exists n <0 such that g [n]=0. There exists n <0 such that g [n] 0. O None of the above
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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![QUESTION 13
The only knowledge available about a given system S is that it is not causal. Let g [n] be its impulse response.
What can be claimed exactly?
For all n20, g [n] =0.
For all n20, g[n] 0.
There exists n2 0 such that g [n]=0.
There exists n O such that g [n]#0.
For all n<0, g[n] =0.
For all n<0, g[n] 0.
There exists n <0 such that g [n]=0.
There exists n <0 such that g [n] 0.
O None of the above
QUESTION 14
Let S be the system such that {y[n]}= S({x [n]}) is defined by](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6e3992ca-2280-40ba-b65a-68dc98c03d5d%2Fa2d64633-0891-4666-862c-87b7f2465a94%2Fk342k7s_processed.jpeg&w=3840&q=75)
Transcribed Image Text:QUESTION 13
The only knowledge available about a given system S is that it is not causal. Let g [n] be its impulse response.
What can be claimed exactly?
For all n20, g [n] =0.
For all n20, g[n] 0.
There exists n2 0 such that g [n]=0.
There exists n O such that g [n]#0.
For all n<0, g[n] =0.
For all n<0, g[n] 0.
There exists n <0 such that g [n]=0.
There exists n <0 such that g [n] 0.
O None of the above
QUESTION 14
Let S be the system such that {y[n]}= S({x [n]}) is defined by
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