Question: Generalized Fixed - Point Method Approximately 4 0 points Given the nonlinear equation: f ( x ) = x 4 - 3 1 x 3

Generalized Fixed-Point Method
Approximately 40 points
Given the nonlinear equation:
f(x)=x4-31x3+305x2-1025x+750=0
Create a MATLAB script (not a function) to find a root of this equation using the Generalized Fixed-Point Iteration Method:
xi=g(xi-1)=xi+c**f(xi-1)
Start with x1=20 and use a convergence tolerance of 1E-6. By trial and error, find a value of "c" which enables the solution to converge to a root.
Please Note -create a MATLAB script (not a function)!!
 Generalized Fixed-Point Method Approximately 40 points Given the nonlinear equation: f(x)=x4-31x3+305x2-1025x+750=0

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