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The region of convergence of the z-transform of a unit step function is:
  • a)
    |z|>1
  • b)
    |z|<1
  • c)
    (Real part of z)>0
  • d)
    (Real part of z)<0
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
The region of convergence of the z-transform of a unit step function i...
Explanation: h[n] =u[n] Hence, Region of Convergence is the region for which the values of the roots in z transform are lying in the function and is the range of values of z for which |z|>1.
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Most Upvoted Answer
The region of convergence of the z-transform of a unit step function i...
Unit step signal is exist between 0 to infinity . therefore
the poles and roc of z transform also exist between 0 to infinity.
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Community Answer
The region of convergence of the z-transform of a unit step function i...
The region of convergence (ROC) of the z-transform of a unit step function is |z| > 0, which means that it converges for all values of z except for z = 0.
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