False-position Method for Finding Roots of Equation

by admin in , , on April 10, 2019

A shortcoming to the bisection method is that, in dividing the interval x l to x u into equal halves, no account is taking of the magnitudes of f(x_l ) and f(x_u ). For example if f(x_l ) is closer to zero than f(x_u ), then it is more likely that the root will be closer to f(x_l ). An alternative method is join f(x_l ) and f(x_u ) by a straight line. The intersection of this line with the x-axis represents and improved estimate of the root.

In this code we solve the following example (you can change it to your example easily):

 

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  • Price
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    $4.99

  • Released
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    April 10, 2019

  • Last Updated
    :

    May 29, 2019

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