(1 pt) Solve the heat problem with non-homogeneous boundary conditions θα J²u (x,t) = (x,t), 0<x<1, t> 0 Ot მ2 uz (0,t)=1, ur(1,t)=1, t>0, u(x, 0) = 0, 0 < x < 1. Recall that we find h(x), set v(x,t) = u(x, t) - h(x), solve a heat problem for v(x, t) and write u(x,t) = v(x,t) + h(x). Find h(x) h(x) =