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Question 1: Write a MATLAB code that solves the problem using two iterations of each of the following methods:
a) Bisection Methodb) False Position Methodc) Secant methodd) Newton Raphson Method
In your code the Matlab function will call bisection method to perform first two iterations and new two iterations will be performed by false position method using outputs of bisection method. The fifth and sixth iteration will be performed by secant method and in the last two iterations, Newton Raphson method will be used. Each method must use the output of the previous method.
Your output must show the error message for wrong inputs, iteration number, error and final answer correct to the six decimals.
Question 2: Solve TWO problems using the code created in Q-1 above.
Use the three-parameter zone finite element method or the boundary collocation method to calculate the stress intensity factor K, at the crack tip for the plate
Build a new and different simulation of your own using Newtons laws of motion and Show the code and describe how it works
Write the specification of LOAD MOVER detailed of the whole design and precise for automatic control section and divide the design into various modules and Is the kernel required if yes which one?
Aim of this project is to design an embedded system which can move loads from one place to another. The system can be operated manually, automatically and wirelessly.
Need an expert who can model a drill in Simulink. Working model of a drill needing for an improvment to behave more realistically as a drill to drill through plastic block.
Project is on load frequency control using FPID tuned using GA and PSO algorithm and the system is a two area system.
Let x be the number of packets received with time -
Build a Matlab based graphical user interface (GUI) that operates in conjunction with a base Matlab/ Simulink simulation program. Any base simulation is considered acceptable.
Simulate the standardised sum of independent and identically distributed variates - Fit a linear regression model as in Q5, and plot your estimates for β0 and β1 as N increases, together with a line indicating their true values. Supply your code.
Plot the original periodic square wave on the same graph. Comment on the difference between the original periodic square wave and its truncated Fourier series presentation.
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