1. The problem statement, all variables and given/known data Determine the equilibrium temperature distribution for a one-dimensional rod composed of two different materials in perfect thermal contact at x=1. For 0<x<1, there is one material (cp=1, K0=1) with a constant source (Q=1), whereas for the other 1<x<2 there are no sources (Q=0, cp=2, K0=2) with u(0) = 0 and u(2) = 0. 2. Relevant equations heat equation: 3. The attempt at a solution First I did the calculations for the first part of the rod (0<x<1) Then I did the calculations for the second part of the rod (1<x<2) Then I tried to set them equal at x=1 And now I'm stuck. I can't figure out how to find out the values of the constants, and I don't feel confident. I feel like I'm doing something wrong.