Solve the following system of equations using the Newton-Raphson method and answer the question. 18Y-14X2-45 The initial guess is X X-1.20; Y- -1.37] The tolerance is 0.001 Form the residual analytically and evaluate it at your guess and find its distance to zero. Check the norm against the tolerance what does this mean? If the condition is not met, form the Jacobian analytically and evaluate it at your guess and up date the guess (use the adjoint method to calculate the inverse of the Jacobian). Re-evaluate your residual and compare its 2nd norm to the tolerance - if the convergence criterion is satisfied then you are done; accept your last guess as the solution If the process needs to be repeated don't repeat the process, just state when this iterative process will be stopped eventually (in other words, what is the criterion?). Solve the following system of equations using the Newton-Raphson method and answer the question. 18Y-14X2-45 The initial guess is X X-1.20; Y- -1.37] The tolerance is 0.001 Form the residual analytically and evaluate it at your guess and find its distance to zero. Check the norm against the tolerance what does this mean? If the condition is not met, form the Jacobian analytically and evaluate it at your guess and up date the guess (use the adjoint method to calculate the inverse of the Jacobian). Re-evaluate your residual and compare its 2nd norm to the tolerance - if the convergence criterion is satisfied then you are done; accept your last guess as the solution If the process needs to be repeated don't repeat the process, just state when this iterative process will be stopped eventually (in other words, what is the criterion?)