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What does steady state and transient solution mean? I want a good explanation; no copy/paste answer
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when things are steady they vary very littlely when things are transient they move alot
How does that relate to differential equation?
.... dunno yet :)
Inhomogeneous ay'' + by' +cy = m cos (omega x) + n sin (omega x) (a,b,c positive). The complementary function decays to 0 as x increases and is called a transient solution. For x big enough, any solution is close to the unique purely sinusoidal particular solution, which is called the steady state solution.
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