must solve using matlab thank you.

The steady-state energy balance equation for a thin long cylindrical rod that is not insulated along its length is given as follows:

d^2T/dx^2 + h(Ta-T)=0

Where,

T Temperature along the length of the rod,

Ta Temperature of the surrounding air,

h heat transfer coefficient, m^-2

The rod is 10 m in length. The temperature at the two ends of the rod are T(0)=40 and T(0)=200 while the ambient temperature is 20 . The heat transfer coefficient h=.01m^-2

Determine the temperature profile in the rod using

a)The finite difference method. Compare your solution with changeinx=1,.2,.1

b)The shooting method. You can use built-in MATLAB ode solver.