Halley’s Method
Finds a solution x to f(x)=0 using the specified function f(x), its 1st derivative f'(x), and its 2nd derivative f''(x).
| \(\normalsize Halley's\ method\\ (1)\ x_{n+1}=x_n-{\large\frac{2f(x_n)f'(x_n)}{2(f'(x_n))^2-f(x_n)f''(x_n)}}\\\) |
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