Master the False Position Method with this Quiz!

The false position method is described as the trial and error approach of using false or test values for the variable and then altering the test value according to the result.

The equation of the chord joining A[a, f(a)] and B[b, f(b)] is given by: $y = 0$.

The false position method is an ancient method of solving an equation in one variable using trial and error approach.

<p>The first approximation is $x1 = \rac{{af(b) - bf(a)}},{{f(b) - f(a)}}$.</p> Signup and view all the answers

<p>x1 is considered as the root of f(x) if $f(x1) = 0$.</p> Signup and view all the answers