Please use C++

The following is a set of two simultaneous nonlinear equations with two unknowns: x, +3x,r; -57 In contrast to linear systems which plot as straight lines, these equations plot as curves on an x, versus x, graph. As in Figure 1, the solution is the intersection of the curves Solution Xi = 2,X2-3 4 x2 + 3x = 57 2 2 Figure1: Graphical depiction of the solution of two simultaneous nonlinear equations.. Using a high-level programming language (C/C++, C#, Java etc.) write a program to compute the roots of the system of non-linear set of two equations given above (Equation (1)) using the multiple-equation Newton-Raphson method. Initiate the computation with guesses of x, -1.5 and x, = 3.5 . The following is a set of two simultaneous nonlinear equations with two unknowns: x, +3x,r; -57 In contrast to linear systems which plot as straight lines, these equations plot as curves on an x, versus x, graph. As in Figure 1, the solution is the intersection of the curves Solution Xi = 2,X2-3 4 x2 + 3x = 57 2 2 Figure1: Graphical depiction of the solution of two simultaneous nonlinear equations.. Using a high-level programming language (C/C++, C#, Java etc.) write a program to compute the roots of the system of non-linear set of two equations given above (Equation (1)) using the multiple-equation Newton-Raphson method. Initiate the computation with guesses of x, -1.5 and x, = 3.5