For the following set of simultaneous equations x2 xy 10 Use multiple non linear equation Newton Raphson method and the initial guesses ofx 1 5 anod y 3 5 to compute, the roots at first iteration by hand calculation, and the final roots by MATLAB code (submit the computer code and the output of the last two iterations Use approximate relative error of 0 0001 1 2 For the following set of simultaneous equations x2 xy 10 Use multiple non linear equation Newton Raphson method and the initial guesses ofx 1 5 anod y 3 5 to compute, the roots at first iteration by hand calculation, and the final roots by MATLAB code (submit the computer code and the output of the last two iterations Use approximate relative error of 0 0001 1 2

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For the following set of simultaneous equations x2   xy  10 Use multiple non linear equation Newton Raphson method and the initial guesses ofx 1 5 anod y 3 5 to compute, the roots at first iteration by hand calculation, and the final roots by MATLAB code (submit the computer code and the output of the last two iterations  Use approximate relative error of 0 0001   1  2  For the following set of simultaneous equations x2   xy  10 Use multiple non linear equation Newton Raphson method and the initial guesses ofx 1 5 anod y 3 5 to compute, the roots at first iteration by hand calculation, and the final roots by MATLAB code (submit the computer code and the output of the last two iterations  Use approximate relative error of 0 0001   1  2

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For the following set of simultaneous equations x2 + xy- 10 Use multiple non-linear equation Newton-Raphson method and the initial guesses ofx-1.5 anod y-3.5 to

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