Homogeneous heat equation with homogenous starting condition, one Dirichlet boundary condition and another condition concerning the spatial derivative. Requires Fourier analysis. The correct solution is written below the problem in the

picture. Student just need the procedure for solving this partial differential equation, so provide detailed step wise solution Student tried separation of variables but he is still struggling/nExercise 1 ди Consider the problem J²u Ət əx² u(x, 0) = 0, ди Solution u(l, t) = 0, Where Q and a are positive constants, with a