Response

Scaling the input vs scaling the impulse response for an LTI system

Scaling the input vs scaling the impulse response for an LTI system
  1. What is impulse response of LTI system?
  2. What are the conditions for a system to be LTI system?
  3. What is the impulse response of a system with input output relation?
  4. What is meant by step response of an LTI system?

What is impulse response of LTI system?

The impulse response for an LTI system is the output, y ( t ) y(t) y(t), when the input is the unit impulse signal, σ ( t ) \sigma(t) σ(t). In other words, when x ( t ) = σ ( t ) , h ( t ) = y ( t ) .

What are the conditions for a system to be LTI system?

Also, the causality condition of an LTI system reduces to h(t) = 0 ∀t < 0 for the continuous time case and h(n) = 0 ∈n ≤ 0 for the discrete time case. Similarly, the strictly causality condition of an LTI system reduces to h(t) = 0 ∀t ≤ 0 for the continuous time case and h(n) = 0 ∀n ≤ 0 for the discrete time case.

What is the impulse response of a system with input output relation?

The function h[n] is called the impulse response of the system. It is the output (response) of the system when the input is a delta function (impulse).

What is meant by step response of an LTI system?

The step response of a discrete – LTI system is the convolution of the unit step with the impulse response i.e. s(n) = u(n) * h(n) s(n) = Step Response. It is the response of the LTI system to a step input u(n).

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