SOLVE WITH PYTHON

SOLVE WITH PYTHON SOLVE WITH PYTHON SOLVE WITH PYTHON SOLVE WITH PYTHON SOLVE WITH PYTHON SOLVE WITH PYTHON SOLVE WITH PYTHON

The distribution of the x-component of the velocity (u) of a fluid near a flat surface is measured as a function of the distance y from the surface: y (m) u (m/s) 0 0 0.001 0.002 0.002 0.005 0.003 0.008 0.004 0.012 0.005 0.017 The shear stress, Tyz in the fluid is described by Newton's equation: au Tyz =- where u is the coefficient of dynamic viscosity. The viscosity can be thought of as a measure of the internal friction within the fluid. Fluids that obey Newton's constitutive equation are called Newtonian fluids. Calculate the shear stress (in) at y=0 using (1) the first forward, and (ii) the second forward approximations for the derivative. Adjust the formatting to print values to at least 3 significant figures! Assume j = 0.00516 m Hints: = Since you are only solving for the derivative at y = 0, you do not need to find the derivative at all points