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Interpolating Polynomials and Splines Given the data x 12356 f(x): 15 8 5.5 30 52 Calculate f(4) using (a) Newton's interpolating polynomials of order 4,

Interpolating Polynomials and Splines Given the data x 12356 f(x): 15 8 5.5 30 52 Calculate f(4) using (a) Newton's interpolating polynomials of order 4,

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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My Solutions > Interpolating Polynomials and Splines Given the data x 12356 fox): 15 8 5.5 30 52 Calculate f(4) using (a) Newton's interpolating polynomials of order 4, (b) cubic splines with not-a-knot end conditions, (c) cubic splines with zero-slope clamped end conditions, and (d) piecewise cubic Hemite interpolation. Function e A Save C Reset E MATLAB Documentation function y=CL10_Exercise(part) 2 % Input 3 % part: string for part 'a', 'b', 'c', 'd' (see above) 4 % 5 % output 6 % y value of the unerlying function at x=4 7 % 8 9 % write your code here 10 11 switch part 12 case 'a' 13 2% Newton interpolation (Order 4) 14 case 'b' 15 2% not-a-knot spline 16 case 'c' % clamped spline 17 18 case 'd' 19 2% Hermite spline 20 end 21 22 end
Transcribed Image Text:My Solutions > Interpolating Polynomials and Splines Given the data x 12356 fox): 15 8 5.5 30 52 Calculate f(4) using (a) Newton's interpolating polynomials of order 4, (b) cubic splines with not-a-knot end conditions, (c) cubic splines with zero-slope clamped end conditions, and (d) piecewise cubic Hemite interpolation. Function e A Save C Reset E MATLAB Documentation function y=CL10_Exercise(part) 2 % Input 3 % part: string for part 'a', 'b', 'c', 'd' (see above) 4 % 5 % output 6 % y value of the unerlying function at x=4 7 % 8 9 % write your code here 10 11 switch part 12 case 'a' 13 2% Newton interpolation (Order 4) 14 case 'b' 15 2% not-a-knot spline 16 case 'c' % clamped spline 17 18 case 'd' 19 2% Hermite spline 20 end 21 22 end
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