Explain-boundary conditions in partial differential equation


Partial Differential Equation Boundary Conditions

Solve the following problem:

Find the general solution of the wave equation U(tt) = U(xx) subject to the boundary conditions u(0,t) = u(1,t) = 0.

Then find the unique solution of the wave equation subject to the initial conditions:

u(x,0) = 2sin3pix and ut(x,0) = 5 sinpix

 

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Engineering Mathematics: Explain-boundary conditions in partial differential equation
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