The initial temperature of a rod 0 x l thermally insulated along the surface equals U0 = const; and a constant temperature is maintained at its ends u(0; t) = U1 = const; u(l; t) = U2 = const; 0 < t < 1: Find the temperature u(x; t) of the rod for t > 0; determine also the steady-state temperature u(x) = lim t!1 u(x; t):
what pages in the NCEES reference manual can I find these eqns? I am looking through the thermodynamics and fluid mechanics sections but can't find these equations...
+fastertbird those were the boundary conditions set for example 2 it is the condition that as X→L The rate of convective heat transfer from the system is equal to the net rate of conductive heat transfer
Thank for putting this video up.
Thank you so much for your help. I have a test today and this will deff be a good help.
The initial temperature of a rod 0 x l thermally insulated along the surface
equals
U0 = const;
and a constant temperature is maintained at its ends
u(0; t) = U1 = const; u(l; t) = U2 = const; 0 < t < 1:
Find the temperature u(x; t) of the rod for t > 0; determine also the steady-state
temperature
u(x) = lim
t!1
u(x; t):
i tried but i did not get the answer
can you help me
You are my savior!!!!!!!!!!!!!
At 4:17, why are you using q and not Q? Isn't q heat flux? So shouldn't it be q=-k(dT/dx)?
q is not heat flux, it is heat flow rate . Unit of q is watt(j/s). you can use dimensional analysis to check it
what pages in the NCEES reference manual can I find these eqns? I am looking through the thermodynamics and fluid mechanics sections but can't find these equations...
Very easy to follow these lectures, but is it possible to have an order for the heat transfer lectures ? Thanks
The "Conduction Equation Derivation" video does a MUCH better job of explaining boundary conditions.
i.e. this video sucks? i agree. will try your suggested alternative.
thanks ma'am!
Thank you for video.
Thanks a lottttt
At 6:54 you seem lost yourself and I really don't follow
+fastertbird those were the boundary conditions set for example 2 it is the condition that as X→L The rate of convective heat transfer from the system is equal to the net rate of conductive heat transfer