USE MATLAB PLEASE!!

When laser light is incident on tissue, the tissue acts as a transfer medium that can reflect, absorb, scatter, and transmit various portions of the incident wave of radiation. Diffusion equations can be constructed to describe the propagation of light intensity as a function of distance. Imagine an isotropic light source from a laser fiber within a tissue that can both absorb and scatter light. If the tissue acts as an infinite medium, under conditions of predominant scattering, the light intensity rate, (r) (in W/cm2) at a large distance r from the fiber can be shown to be: 2. 4TD T With known values: ' D-3.3667, and H,-0.1 cm-1. s the light intensity at the source. Define a function f (r) that can be used to find the distance from the light source where light intensity rate a. (r) reaches 10% of the source. Piotr vs. (r) and use the graph to provide a good estimate of two starting points for the Method of False Position: (r,fi) and (r2, fz). Hint: r should be greater no smaller than 0.15. b, Use the Method of False Position (Linear Interpolation) to solve for r using your points from part (b). c. Return the full iteration table and use a tolerance tol 10-6 cm When laser light is incident on tissue, the tissue acts as a transfer medium that can reflect, absorb, scatter, and transmit various portions of the incident wave of radiation. Diffusion equations can be constructed to describe the propagation of light intensity as a function of distance. Imagine an isotropic light source from a laser fiber within a tissue that can both absorb and scatter light. If the tissue acts as an infinite medium, under conditions of predominant scattering, the light intensity rate, (r) (in W/cm2) at a large distance r from the fiber can be shown to be: 2. 4TD T With known values: ' D-3.3667, and H,-0.1 cm-1. s the light intensity at the source. Define a function f (r) that can be used to find the distance from the light source where light intensity rate a. (r) reaches 10% of the source. Piotr vs. (r) and use the graph to provide a good estimate of two starting points for the Method of False Position: (r,fi) and (r2, fz). Hint: r should be greater no smaller than 0.15. b, Use the Method of False Position (Linear Interpolation) to solve for r using your points from part (b). c. Return the full iteration table and use a tolerance tol 10-6 cm