numerical methods for nonlinear equations

Numerical methods for nonlinear equations refer to computational techniques used to approximate the solutions of equations that involve non-linear relationships, where the relationship between the variables is not a simple straight line. These methods involve iterative algorithms that systematically approach the solution by updating an initial guess. They are commonly employed when it is difficult or impossible to find an exact analytical solution, allowing for efficient and accurate computations in a wide range of scientific, engineering, and mathematical applications.

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