unitstep response of a discrete-time LTI system is the output of the system to a unit step input with all initial conditions set to zero.
Unit impulse response of a discrete-time LTI system is the output of the system to a unit impulse input with all initial conditions set to zero.
If we know the unit impulse response, y(v) = Y5(v), of an initially relaxed causal discrete-time LTI system, the forced response, yx(v), of the system, then when the input is a known sequence x(v), can be written in terms of the convolution sum:
unitstep response of a discrete-time LTI system is the output of the system to a unit step input with all initial conditions set to zero. Unit impulse response of a discrete-time LTI system is the output of the system to a unit impulse input with all initial conditions set to zero.If we know the unit impulse response, y(v) = Y5(v), of an initially relaxed causal discrete-time LTI system, the forced response, yx(v), of the system, then when the input is a known sequence x(v), can be written in terms of the convolution sum:
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