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The Method of False Position

Each successive pair of approximations in the Bisection method brackets a root $p$ of the equation; that is, for each p…

The Secant Method

Newton’s method is an extremely powerful technique, but it has a major weakness: the need to know the value of the der…

Newton`s Method and Its Extensions

If we only want an algorithm, we can consider the technique graphically, as is often done in calculus. Another possibil…

Bisection Methods Aplication

The equation $f(x)=x^3+4x^2-10=0$ has a root in $[1,2]$ since $f(1)=-5$ and $f(2)=14$. It is easily seen from a sketch…

Solutions of Equations of One Variable With The Bisection Method

In this chapter we consider one of the most basic problems of numerical approximation, the root finding problem. This…

Round-Off Error and Computer Arithmetic

The arithmetic performed by a calculator or computer is different from the arithmetic that we use in our algebra and c…