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(Solved): PLEASE HELP. Must use Matlab for programming. Thank you in advance. An explanation on why the techni ...



PLEASE HELP. Must use Matlab for programming. Thank you in advance.

An explanation on why the techniques are being used would be greatly appreciated too

A simply supported beam is loaded as shown in the figure below:
FIGURE P3.10
Using the singularity functions defined by
\[
<x

A simply supported beam is loaded as shown in the figure below: FIGURE P3.10 Using the singularity functions defined by \[ ^{n}=\left\{\begin{aligned} (x-a)^{n}, & x>a \\ 0, & x \leq a \end{aligned}\right. \] the displacement along the beam can be expressed by the equation: \[ u_{y}(x)=-\frac{5}{6}\left[\langle x-0\rangle^{4}-\langle x-5\rangle^{4}\right]+\frac{15}{6}\langle x-8\rangle^{3}+75\langle x-7\rangle^{2}+\frac{57}{6} x^{3}-238.25 x \] Develop an M-file that computes \( u_{y}(x) \) and creates a plot of displacement (dashed line) versus distance along the beam \( x \). Note that \( x=0 \) at the left end of the beam. Turn in the M-file and the plot.


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Here is a MATLAB Script for the plot clear all ; clc ; % Prepare an array for the length of the Beam (along x - direction) N = 201 ; % Numper of point
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