MATLAB code needed

The goal of this assignment is to develop a 1D, laminar,steady Planar Poiseuille-Coutte flow solver using Thomas Algorithm. As a test case imagine a system in which the upper plate is moving with a velocity, 0.008 m/s. The space between the plates is filled with water kept at room temperature with a density of 1000 kg/m1 and a dynamic viscosity of 89*10* Pa.s. There also is a pressure difference between the inlet and the outlet. An interesting thing to understand is how the pressure difference affects the flow field. Use the following pressure gradient values to understand the role of pressure gradient on the system dPdx-[-40e-4 -20e-4-5e-4 0 10e-4] Watch Reynolds number (Re) closely at each case and understand how pressure gradient affects Re, hence, the role of inertial forces on the system The goal of this assignment is to develop a 1D, laminar,steady Planar Poiseuille-Coutte flow solver using Thomas Algorithm. As a test case imagine a system in which the upper plate is moving with a velocity, 0.008 m/s. The space between the plates is filled with water kept at room temperature with a density of 1000 kg/m1 and a dynamic viscosity of 89*10* Pa.s. There also is a pressure difference between the inlet and the outlet. An interesting thing to understand is how the pressure difference affects the flow field. Use the following pressure gradient values to understand the role of pressure gradient on the system dPdx-[-40e-4 -20e-4-5e-4 0 10e-4] Watch Reynolds number (Re) closely at each case and understand how pressure gradient affects Re, hence, the role of inertial forces on the system