Could you answer it with python, please? I wanna all the steps. Thx

- - EXERCISE 5. Indexing Numpy arrays - Circular motion, direction of the centripetal acceleration A body moves in a circle about the point x = 0, y = 0, with a constant speed v. A point on the circle (x, y) is linked to the centre of the circle by the radius vector r = rxi + ryj with rx = Tricosq and ry Ir sing. The velocity at any point on the circumference of the circle is given by v = vxi + Vyj with vx = -1v|sing and Vy = |v|cosq, where q is the angle the radius vector makes with respect to the x axis. By considering the change in velocity between two successive points, show that the acceleration experience by the body is directed to the centre of the circle. To tackle this computationally, create an array using np.linspace that runs from 0 to 21 and comprises 3601 steps. It can be assumed that the acceleration is proportional to the difference in velocity between two neighbouring points i.e a[i] = v[i+1] - v[i]. Let the constant speed be 1 ms-1. By comparing the components of the velocity and acceleration when q = 0, T/2, T. 31/2 explain in your program file why it can be surmised that acceleration is directed to the centre of the circle. Consider the magnitude and direction of the components at each angle listed. The indexes for these angles are 0, 900, 1800 and 2700. Given the step size used for the angle assume that if |ax| or layl - 1e-6 or less then this is equivalent to 0. Print the components to the console window using print("Vel at q = 0 vx = {0:4.2e) vy = {1:4.2e}" format(vx[0], vy[o]), "ms^-1") which is included in the file