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Please give the answers in the blank fields From the Newton's Interpolation function, approximate diffusion of the stress concentration ds(e)/de using Forward, Backward and Centered

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From the Newton's Interpolation function, approximate diffusion of the stress concentration ds(e)/de using Forward, Backward and Centered Finite Divided Difference (truncated) at ej = 3cm using the step sizes h1 = 0.125 & h2 = 0.0625 and then improve the derivative estimate for the centered finite divided difference using Richardson's Extrapolation. (Use 5 decimal places) h 0.125 0.0625 f(xi) f(xi) h f(xi+1) f(xi+1) f(xi-1) f(xi-1) f'(xi)(FDD) f'(xi)(FDD) f'(xi)(BDD) f'(xi)(BDD) f'(xi)(CDD) f'(xi)(CDD) Richardson's Extrapolation f(a) = From the Newton's Interpolation function, approximate diffusion of the stress concentration ds(e)/de using Forward, Backward and Centered Finite Divided Difference (truncated) at ej = 3cm using the step sizes h1 = 0.125 & h2 = 0.0625 and then improve the derivative estimate for the centered finite divided difference using Richardson's Extrapolation. (Use 5 decimal places) h 0.125 0.0625 f(xi) f(xi) h f(xi+1) f(xi+1) f(xi-1) f(xi-1) f'(xi)(FDD) f'(xi)(FDD) f'(xi)(BDD) f'(xi)(BDD) f'(xi)(CDD) f'(xi)(CDD) Richardson's Extrapolation f(a) =

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