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Quadratic Interpolation • a strategy for improving the estimate by introducing some curvature into the line connecting the points. If three data points are available, this can be accomplished with a second-order polynomial. X f(x) - f₂(x) = bo + b₁(x − xo) + b₂(x − xo) (x -x₁) 0 0 100 400 600 800 1000 200 0.82436 1 0.73576 0.40601 0.19915 0.09158 Find the value of the function at x = 482 using Quadratic Interpolation

Quadratic Interpolation • a strategy for improving the estimate by introducing some curvature into the line connecting the points. If three data points are available, this can be accomplished with a second-order polynomial. X f(x) - f₂(x) = bo + b₁(x − xo) + b₂(x − xo) (x -x₁) 0 0 100 400 600 800 1000 200 0.82436 1 0.73576 0.40601 0.19915 0.09158 Find the value of the function at x = 482 using Quadratic Interpolation

Advanced Engineering Mathematics
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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Solve the following problem using the FORMULA given. READ INSTRUCTION DO NOT USE DIFFERENT FORMULA.
Quadratic Interpolation • a strategy for improving the estimate by introducing some curvature into the line connecting the points. If three data points are available, this can be accomplished with a second-order polynomial. f₂(x) = bo + b₁(x − xo) + b₂(x -xo) (x -x₁) X f(x) 0 0 100 400 600 800 1000 200 0.82436 1 0.73576 0.40601 0.19915 0.09158 Find the value of the function at x = 482 using Quadratic Interpolation
Transcribed Image Text:Quadratic Interpolation • a strategy for improving the estimate by introducing some curvature into the line connecting the points. If three data points are available, this can be accomplished with a second-order polynomial. f₂(x) = bo + b₁(x − xo) + b₂(x -xo) (x -x₁) X f(x) 0 0 100 400 600 800 1000 200 0.82436 1 0.73576 0.40601 0.19915 0.09158 Find the value of the function at x = 482 using Quadratic Interpolation
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