The following partial differential equation describes the diffusion of salt in a vessel. Assuming that diffusion happens only along the x-axis, calculate the salt concentration (C(x, t)). D is the diffusion constant. ac at = D a²c əx² Initial condition: C(x,0) = Co (C(L, t) = 0 Boundary conditions: ac(0,t) Əx = 0
The following partial differential equation describes the diffusion of salt in a vessel. Assuming that diffusion happens only along the x-axis, calculate the salt concentration (C(x, t)). D is the diffusion constant. ac at = D a²c əx² Initial condition: C(x,0) = Co (C(L, t) = 0 Boundary conditions: ac(0,t) Əx = 0
The following partial differential equation describes the diffusion of salt in a vessel. Assuming that diffusion happens only along the x-axis, calculate the salt concentration (C(x, t)). D is the diffusion constant. ac at = D a²c əx² Initial condition: C(x,0) = Co (C(L, t) = 0 Boundary conditions: ac(0,t) Əx = 0
The following partial differential equation describes the diffusion of salt in a vessel. Assuming that diffusion happens only along the x-axis, calculate the salt concentration (C(x, t)). D is the diffusion constant.
∂?/∂t = D*(∂2?/∂x2)
Initial condition:
?(x,0,) = ?0
?(?, t) = 0
Boundary conditions:
{∂?(0, ?)/∂x = 0
With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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