Program for bisection method in fortran language

#Program for bisection method in fortran language software#

Else If f(b)*f(c) < 0 then root lies between b and c.

If value f(a)*f(c) < 0 then root lies between a and c.

If f(c) = 0, then c is the root of the solution.

Now we have to find the point which touches x axis.

Write equation of the line connecting the two points.

We consider the point at which the chord touches the x axis and named it as c. It differs in the fact that we make a chord joining the two points and.

Always Converges: like Bisection, it always converges, usually considerably faster than BisectionвЂ“but sometimes very much more slowly than Bisection.

Same Assumptions: This method also assumes that function is continuous in and given two numbers вЂaвЂ™ and вЂbвЂ™ are such that f(a) * f(b) < 0.

This method is also known as Regula Falsi or The Method of Chords. In this post The Method Of False Position is discussed. Solution of Algebraic and Transcendental Equations | Set 1 (The Bisection Method) We strongly recommend to refer below post as a prerequisite of this post. Input: A function of x, for example x 3 вЂ“ x 2 + 2.ДЄnd two values: a = -200 and b = 300 such that Find root of function in interval (Or find a value of x such that f(x) is 0). Here f(x) represents algebraic or transcendental equation. Given a function f(x) on floating number x and two numbers вЂaвЂ™ and вЂbвЂ™ such that f(a)*f(b) < 0 and f(x) is continuous in.

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#Program for bisection method in fortran language software#

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