Consider again Problem 3, but with h(x)=ho (constant). Implement the stationary solution on COMSOL Multiphysics using the one-dimensional (1D) Heat Transfer in Solids module. In the "Heat Transfer in Solids" node, select linear shape functions Untitled.mph- COMSOL Multiphysics Fle Edit View Options Helb Model Builder B-Unbith Equation Sections G Equation View M Override and Contribution Discretization Stabilizador Advanced Physics Options Advanced Study Options Untitled.mph CORSOL Poltiphysics Fle Edt View Optons Help Model Builder Heat Transfer in Solde Aurated eph foot) Global Defretera Model 1 rod) Defritora BA Geometry 1 Interval 10 Form Union (n) Rater Heat Transfer in Salds (h) Heat Transfer Sol Thermal Insulation 1 Ital Value 1 Interface Identifier Identifier Domain Selection Selection: All domains Advanced Results Options B Study 1 Reset to Default Set As Preferences Step 1: Stationary BQ Results Reset from Preferences Mesh 1 B Study 1 Step 1: Stationary i Results Equation Physical Hodel Default model Heat transfer in solids Discretization Temperature Quadratic Linew Quadratic Quart Ovinific Model Ubrary 80+ 1+14 Use L = 1m, ho = 1Wm3, k = 1Wm-1K-1 Turn in snapshots detailing your COMSOL implementation (like in Lecture 2). Show your solution together with the analytical solution. For a "Very Coarse" mesh, your solution should look like the blue line in the plot below. The green line is the analytical solution. Line Graph: Temperature (K) Line Graph: x-0.5x^2 0.5 0.45 0.4 H 0.35 0.3- 0.25 0.2 0.15 0.1 0.05 O 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 10