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Fractals from Polynomial Solutions

, Solving linear algebraic equations to find the roots of quadratic polynomials

Description

"Solving a linear equation," second-degree polynomial to find the roots
progdir.com Editor: Solving linear algebraic equations is a simple process to find the roots and second-degree polynomial, we use the quadratic equation. In addition, third-degree polynomial, there are special procedures for finding roots. However, fourth-degree and higher, we need other ways to find the roots. In this article (BELOW Fractals polynomial solutions), we find the roots for Newton-Raphson method. Newton-Raphson method for finding roots of polynomial to use a root from an initial guess is required. Every point in the complex plane, a possible solution, so the potential is an estimate. If an initial estimate of the complex plane, the root-convergence, each point to calculate and forecast track root, root to end, we first obtain a map which combined estimates. This map, drawn on a computer screen when colored, beautiful and can provide surprising results. This type of conversion are fractals. We and a general polynomial solution to develop a procedure to generate fractals. Procedure for each step, the equations for you to understand and own computer routine technical changes (if desired) are provided to assist with the development. Fractals from Polynomial Solutions 1.0 free now you can do.

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