Matlab (don't need to write code)

Solve for T at x = 3

useful:

https://www.chegg.com/homework-help/develop-m-file-implement-parabolic-interpolation-locate-mini-chapter-9-problem-20P-solution-9780073397962-exc

Required information Heat is conducted along a metal rod positioned between two fixed temperature walls. Aside from conduction, heat is transferred between the rod and the surrounding air by convection. Based on a heat balance, the distribution of temperature along the rod is described by the following second-order differential equation: dz2 where T-temperature (K), h'- a bulk heat transfer coefficient reflecting the relative importance of convection to conduction (m-2), x = distance along the rod (m), and T-temperature of the surrounding fluid (K). Test the obtained script for the following parameters: h'= 0.0425 m-2, L = 12 m, To (Round the final answer to two decimal places.) 220 K, TO) = 320 K, TL-450 K, and = 0.5 m The value of Tat x 3 is Required information Heat is conducted along a metal rod positioned between two fixed temperature walls. Aside from conduction, heat is transferred between the rod and the surrounding air by convection. Based on a heat balance, the distribution of temperature along the rod is described by the following second-order differential equation: dz2 where T-temperature (K), h'- a bulk heat transfer coefficient reflecting the relative importance of convection to conduction (m-2), x = distance along the rod (m), and T-temperature of the surrounding fluid (K). Test the obtained script for the following parameters: h'= 0.0425 m-2, L = 12 m, To (Round the final answer to two decimal places.) 220 K, TO) = 320 K, TL-450 K, and = 0.5 m The value of Tat x 3 is