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Solve the equations The curves of the nonlinear equations 2yx' + x3 =1 2- y' = xysin(xy) are shown in Figure 1. x'+y' -2xx +x

Solve the equations

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The curves of the nonlinear equations 2yx' + x3 =1 2- y' = xysin(xy) are shown in Figure 1. x'+y' -2xx +x =l P3: (-0.9632,0.7067) PI: (0.9632,0.7067) X x - y = xysin(xy) .P2: (0.4010,-0.3723) Figure 1 Use Newton Raphson method with one iteration to determine the point of intersection of the curves and compute the true percent relative error, t 6 . Details on the initial guesses and true value as given in Table 1. Initial For student ID For student ID For student ID number ends with number ends with number ends with guesses even number odd number zero 1.0 0.4 -1.0 Vo 0.7 -0.3 0.7 True value Refer coordinate P1 Refer coordinate P2 Refer coordinate P3 [16 Marks]

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