Applying Bisection Method to Solve Nonlinear Equations
BILLIANTO, ARDY
Abstract
Open-access reader
BILLIANTO, ARDY
Abstract
Open-access reader
High rank equation is a function to search for the roots of an equation \nresults . In the high rank of the equation can be solved by some means or \nmethods . The method can be used to solve the equations of high rank is a \nnumerical method , graphical method , bisection method , secant method and \nNewton-Raphson method . \nThe method to be used is the bisection method. Bisection is a concept to \ncalculate the result of the roots of equation of High Rank. Bisection method is \nalso called the method divided by two. So how to find the end result is to use \nthe middle value or the result of the division of two values. This method is \nused because it is easier and quicker to understand but longer in the \ncalculations . \nBisection method implementation is done by using the c language. The end \nresult of this process is to find the value bisection x average to find a point x \nis close to zero
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High rank equation is a function to search for the roots of an equation \nresults . In the high rank of the equation can be solved by some means or \nmethods . The method can be used to solve the equations of high rank is a \nnumerical method , graphical method , bisection method , secant method and \nNewton-Raphson method . \nThe method to be used is the bisection method. Bisection is a concept to \ncalculate the result of the roots of equation of High Rank. Bisection method is \nalso called the method divided by two. So how to find the end result is to use \nthe middle value or the result of the division of two values. This method is \nused because it is easier and quicker to understand but longer in the \ncalculations . \nBisection method implementation is done by using the c language. The end \nresult of this process is to find the value bisection x average to find a point x \nis close to zero
Key concepts: Bisection method, Bisection, Rank (graph theory), Mathematics, Applied mathematics, Nonlinear system, Newton's method, Function (biology)