Using numerical differentiation to compute moment

I have the measurements of x with corresponding y displacement lengths:

x = [0,0.375,0.75,1.125,1.5,1.875,2.25,2.625,3];
y = [0,-0.2571,-0.9484,-1.9689,-3.2262,-4.6414,-6.1503,-7.7051,-9.275];

and dy/dx = theta(x) (1) >> theta is the slope

d-theta/dx = d^2y/dx^2 = M(x)/EI (2) >> M(x) is the bending moment

x is the diatance along the beam

y is the displacement

E is the modulus of elasticity (E = 200)

I is the moment of Inertia (I = 0.0003)

I am wondering how to use the following 2 approaches to compute Moment M(x)

(a)Numerically differtiate the first derivative of the theta(x) approximations from the previous part (which is the question I asked before)

then

(b)Numerically differentiate the second derivative of the measured y(x) data provided.

I guess my question would be how to differentiate a vector of numbers? Is there a numerical method we can apply in this case?

[Walter Roberson]

Same way as for your previous question https://www.mathworks.com/matlabcentral/answers/1453449-how-to-numerically-differentiate-provided-data#answer_787634