MATLAB Use fixed point iteration to approximate the roots of the functions given in the table below. Use initial root estimates and error criteria given in the table. Discuss whether the solutions are converging to the real root or not by using comment line (by using % in m-file). Use maximum iterations of 10. Tabulate the iteration number, root approximations and the relative percent approximate errors in matlab

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MATLAB

Use fixed point iteration to approximate the roots of the functions given in the table below. Use initial root estimates and error criteria given in the table. Discuss whether the solutions are converging to the real root or not by using comment line (by using % in m-file). Use maximum iterations of 10. Tabulate the iteration number, root approximations and the relative percent approximate errors in matlab.

Problem 1
Use fixed point iteration to approximate the roots of the functions given
in the table below. Use initial root estimates and error criteria given in the table. Discuss
whether the solutions are converging to the real root or not by using comment line (by using %
in m-file). Use maximum iterations of 10. Tabulate the iteration number, root approximations
and the relative percent approximate errors.
f(x)
Xo
lesl%
fi(x) = 2sin(vx) – x
f2(x) = 2x3 – 11.7x² + 17.7x – 5
0.5
0.001
3
0.001
Transcribed Image Text:Problem 1 Use fixed point iteration to approximate the roots of the functions given in the table below. Use initial root estimates and error criteria given in the table. Discuss whether the solutions are converging to the real root or not by using comment line (by using % in m-file). Use maximum iterations of 10. Tabulate the iteration number, root approximations and the relative percent approximate errors. f(x) Xo lesl% fi(x) = 2sin(vx) – x f2(x) = 2x3 – 11.7x² + 17.7x – 5 0.5 0.001 3 0.001
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