complete Computer Based Numerical Techniques Course

operations of normalized floating point point, . Errors and Floating point Representation Pitfall of floating point Representation, Bisection Method, Regula-Falsi Method, Program of Bisection Method , Algorithm of Bisection Method, Secant Method, Newton-Raphson Method, Gauss Elimination Method, Gauss Seidel Iterative method, Calsulus of finite Differences, Relations b/w the operation, Newton Forward & backward Difference formula, and many more..

Saturday, May 12, 2018

Gauss forward Difference formula

Formula:

F(u) = f(0) + u + u(u – 1) ∆²f(-1)

1i 2i

+ u(u – 1)(u + 1) ∆³f(-1)

+ u(u – 1)(u + 1)(u – 2) ∆⁴ f(-2)

+ u(u – 1)(u + 1)(u – 2)(u + 2) ∆⁵ f(-2)

+ ………..

complete Computer Based Numerical Techniques Course

Saturday, May 12, 2018

Gauss forward Difference formula

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