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The Production of the Velocity - Assignment Example

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This assignment "The Production of the Velocity" focuses on the critical analysis of the major issues in the Matlab assignment date evaluation. From the lessons learned about acceleration, position, and velocity of a moving body, the equation is relating the three…
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The Production of the Velocity
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The core subject of this project is the production of the velocity and the position of a moving object being one function of time. In velocity, the object changes its position within a given time. It is therefore a derivative of acceleration and the position of time.

The integration of acceleration to generate velocity is shown below:
a (t) = [v(t + dt) – v(t)] / dt
a (t) = (d / dt) v(t)
a (t) = [x(t + dt) – 2x(ti) + x (t - dt)] / dt2
v (t) = [x (t + dt) – x(ti)]  / dt
v (t) = (d / dt) x(ti).

With the equation we have obtained for the velocity, we use it to generate the various positions of the moving body.

Alternatively, we conduct numerical integration of the acceleration by relating it to a standard function such as the f(t) = K * sin(tx), K being the magnitude and x being the frequency of the function.

The code had the following fundamental elements:

For  Loops: Example: for iPointi = 2: NumPoints.

Matrix Manipulation: Example: The 3 by 6 matrix was loaded data from X17.mat

Using Statistical Program: The statistical program used was MatLab.

Plotting (2D & 3D). The 3D plots are in Figures 1, 2, and 3, while 2D plots were done in figure 4.

Use of built-in functions: Example: plot (tPlot, xPlot); figure (GCF); % Bringing forward the window fig.

Use of your functions. subplot (2, 3, 2);

The initial requirements were in the data loaded, after which the acceleration was integrated to generate the velocity. Velocity was integrated to generate the position of the moving body in a single for–loop. The only statistical tool used in this simulation was Matlab.

The moment this data was loaded, the functions were integrated using the new data values. The plotting of the position (displacement), acceleration, and velocity used the integrated time functions on similar ranges of time on the x-axis. Read More
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