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x -4 -2 0 1 2 3 y -10 3 8 25 52 36 For the same data given for 7_1, a) Plot the data points with a circle marker (MATLAB). b) Plot the unique interpolating polynomial (passes exactly through each point) and print the equation of the polynomial (in the form y = a, x"+ am1x^-1+ .. + a;x + ao) to the screen using fprintf. Don't use polyfit & polyval for this problem; use the backslash on the Van der Monde matrix & construct the function handle and use fplot. c) Plot the linear splines between each pair of points using interpl. d) Plot the "not-a-knot" cubic spline using interpl

x -4 -2 0 1 2 3 y -10 3 8 25 52 36 For the same data given for 7_1, a) Plot the data points with a circle marker (MATLAB). b) Plot the unique interpolating polynomial (passes exactly through each point) and print the equation of the polynomial (in the form y = a, x"+ am1x^-1+ .. + a;x + ao) to the screen using fprintf. Don't use polyfit & polyval for this problem; use the backslash on the Van der Monde matrix & construct the function handle and use fplot. c) Plot the linear splines between each pair of points using interpl. d) Plot the "not-a-knot" cubic spline using interpl

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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For the same data given for 7_1, -4 -2 01 2 a) Plot the data points with a circle marker (MATLAB). y -10 3 8 25 52 36 b) Plot the unique interpolating polynomial (passes exactly through each point) and print the equation of the polynomial (in the form y = a, x^+ an-1X^-1 + .. + a;x + ao) to the screen using fprintf. Don't use polyfit & polyval for this problem; use the backslash on the Van der Monde matrix & construct the function handle and use fplot. c) Plot the linear splines between each pair of points using interpl. d) Plot the "not-a-knot" cubic spline using interpl 3.
Transcribed Image Text:For the same data given for 7_1, -4 -2 01 2 a) Plot the data points with a circle marker (MATLAB). y -10 3 8 25 52 36 b) Plot the unique interpolating polynomial (passes exactly through each point) and print the equation of the polynomial (in the form y = a, x^+ an-1X^-1 + .. + a;x + ao) to the screen using fprintf. Don't use polyfit & polyval for this problem; use the backslash on the Van der Monde matrix & construct the function handle and use fplot. c) Plot the linear splines between each pair of points using interpl. d) Plot the "not-a-knot" cubic spline using interpl 3.
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