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Let x(t) be a signal that has a rational Laplace transform with exactly 2 poles located at S = –1 & S = –3. If g(t) equal to e2t x(t) & G(ω) converge. The conclusion about g(t) is
  • a)
    It is left sided signal
  • b)
    It is Right sided signal
  • c)
    It is Double sided signal
  • d)
    Either (A) or (B)
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
Let x(t) be a signal that has a rational Laplace transform with exact...
One pole in RHS & another pole in LHS to make the system converging i.e. stable, the signal must be non-causal.
Hence Double-sided signal.
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Most Upvoted Answer
Let x(t) be a signal that has a rational Laplace transform with exact...
The rational Laplace transform for a signal x(t) with exactly 2 poles located at S = -1 can be represented as:

X(s) = A/(s + 1)^2

Where A is the constant coefficient.
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Let x(t) be a signal that has a rational Laplace transform with exactly 2 poles located at S = –1 & S = –3. If g(t) equal to e2t x(t) & G(ω) converge. The conclusion about g(t) isa)It is left sided signalb)It is Right sided signalc)It is Double sided signald)Either (A) or (B)Correct answer is option 'C'. Can you explain this answer?
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