(a) Determine the missing values in the divided difference table provided below. xo = ? ƒ[x] = 1 x₁ = 1 _ƒ[x₁] = 3 x₂ =? ƒ[x₂] = 3 x3 = 3_f[x3] =? (b) Using the above table, write down the interpolating polynomial in the Newton form. ƒ[x0, x1] = 2 f[x₁, x₂] = ? f[x2, x3] =0 [x0, x1, x₂] = ? ƒ[X1, f[x₁, x2, T3] = 0 ƒ[x0, X1, X2, X3] = ?
(a) Determine the missing values in the divided difference table provided below. xo = ? ƒ[x] = 1 x₁ = 1 _ƒ[x₁] = 3 x₂ =? ƒ[x₂] = 3 x3 = 3_f[x3] =? (b) Using the above table, write down the interpolating polynomial in the Newton form. ƒ[x0, x1] = 2 f[x₁, x₂] = ? f[x2, x3] =0 [x0, x1, x₂] = ? ƒ[X1, f[x₁, x2, T3] = 0 ƒ[x0, X1, X2, X3] = ?
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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