Please see the attached file.
1. Determine if the linear time-invariant continuous-time system defined is stable, marginally stable, or unstable.
s - 1/(s^2 +4s + 5).
2. Determine if the signal given is linear, time invariant, causal, and/or memory-less:
y(t) = d^x(t).
3. Determine if the signal given is linear, time invariant, causal, and/or memory-less:
y(t) = [sin(6t)]x(t).
3. Use the Laplace Transform to compute the solution to the differential equation defined by: dy/dt + 2y = u(t) where y(0) = 0.© BrainMass Inc. brainmass.com October 9, 2019, 10:01 pm ad1c9bdddf
The solution investigates the properties of the signal, such as linear, time invariant, causal, or memory-less. It also shows how to solve differential equation using Laplace transform. See attachments.