Homework Statement
What is the steady state solution to the equation
4y''+4y'+17y=202cos3t (*) ?
2. The attempt at a solution
The steady state solution is, if I've got it right, only the particular solution. It's got to be on the form
Kcos3x+Msin3x.
I calculate the...
In the steady state heat conduction through a solid rod the theoretical
derivation tells that
heat in-heat out-heat accumulated =0.
What is a practical steady state heat conduction problem? what is
transient heat conduction
When a refrigerator has been turned on for some time, steady state refrigeration occurs. This is the normal refrigerator operative state. But what exactly happens?
These things are really hard to do research on, since Internet searches, regardless of search query detailing, result in a lot...
I have some first order differential equations. I have found the steady state response for each equation. However, now I need to estimate how long it will take to reach steady state.
Can anyone tell me the formula for that or get me started on how i go about doing this. I'm not finding...
Hello everyone, confused. the directions to this problem are the following:
Find the steay-steat vector, and assuming the chain starts at 1, find the probablity that it is in state 2, after 3 transitions.
well i got the problem and i got the S0 to S3, because it said after 3 transitions, is...
I have a problem that goes as followed: http://www.webassign.net/pse/p32-19.gif
Consider the circuit in Figure P32.17, taking = 6 V, L = 4.00 mH, and R = 6.00
(a) What is the inductive time constant of the circuit?
I found this to be .6667 ms
(b) Calculate the current in the circuit 250...
Can someone help me out with the following question?
Q. The position x(t) at time t of a mass attached to a spring hanging from a moving support satisifies the differential equation:
\frac{{d^2 x}}{{dt^2 }} + 2p\frac{{dx}}{{dt}} + \omega _0 ^2 x = 2\sin \left( t \right)
a) Find the...
In my data management class we are studying matricies, we have broken the whole unit up into sections and then in small groups we have to teach the rest of the class a section or the matrix unit. Well, our section is markov chains. I understand it myself but I don't know if I'll be able to...
I need to find the initial conditions such than an underdamped harmonic oscillator will immediately begin steady-state motion under the time dependent force F = m f cosωt.
For the underdamped case:
x(t) = ae^{-\gamma t}cos(\Omega t+\alpha)+\frac{f}{r}cos(\omega t-\theta)
and if it matter...
Can anyone explain the difference between a system at equilibrium and a system at steady-state water flow?
I know that equilibrium occurs at equal rates, no net change is produced. But I don't understand steady state system...Please explain it to me... Thanks
also the difference between...