QUESTION 3 For a given sequence X [n], consider y[n]=x[n-5] and z [n]=X[n-5]. Which of the following statements is correct ? oŸIn] =x[-n+5] and z [n]=x[-n+5]. oYin]=x[-n+5] and z[n]=x[-n-5]. Ovin]=x[-n-5] and z (n]=x(-n+5]. y [n]=x[-n-5] and z[n] =x[-n-5]. O None of the above

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**Question 3**

For a given sequence \( x[n] \), consider

\[ y[n] = x[n-5] \]
\[ z[n] = x[-n-5] \]

Which of the following statements is correct?

- \( \tilde{y}[n] = x[-n+5] \) and \( z[n] = x[-n+5] \).

- \( \tilde{y}[n] = x[-n+5] \) and \( z[n] = x[-n-5] \).

- \( \tilde{y}[n] = x[-n-5] \) and \( z[n] = x[-n+5] \).

- \( \tilde{y}[n] = x[-n-5] \) and \( z[n] = x[-n-5] \).

- None of the above.
Transcribed Image Text:**Question 3** For a given sequence \( x[n] \), consider \[ y[n] = x[n-5] \] \[ z[n] = x[-n-5] \] Which of the following statements is correct? - \( \tilde{y}[n] = x[-n+5] \) and \( z[n] = x[-n+5] \). - \( \tilde{y}[n] = x[-n+5] \) and \( z[n] = x[-n-5] \). - \( \tilde{y}[n] = x[-n-5] \) and \( z[n] = x[-n+5] \). - \( \tilde{y}[n] = x[-n-5] \) and \( z[n] = x[-n-5] \). - None of the above.
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