The faylor Series Byc. Numerical Differentiation Use forward and backward difference approximations of 0(h) and a centered. difference approximation of 0(h²) to estimate the first derivative of the function a f(x) = 25x²³ - 6x² + 7x-88 Evaluate the derivatives at x = 2 uring step size of h = 6.25. Compute your results with the true value of the derivatives f (x)? f ₁ ( ₂ ) = ? For h= 0.25 Xi -1 Xi xit) = 2-25 1.75 = 2 f(xi-1) = ? f (x₁) = ? f(xit|) = ?
The faylor Series Byc. Numerical Differentiation Use forward and backward difference approximations of 0(h) and a centered. difference approximation of 0(h²) to estimate the first derivative of the function a f(x) = 25x²³ - 6x² + 7x-88 Evaluate the derivatives at x = 2 uring step size of h = 6.25. Compute your results with the true value of the derivatives f (x)? f ₁ ( ₂ ) = ? For h= 0.25 Xi -1 Xi xit) = 2-25 1.75 = 2 f(xi-1) = ? f (x₁) = ? f(xit|) = ?
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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