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please help with code. In either c++, python, or matlab @ how to screenshot on pc. Goog | Project1_135B(1).pdf C Get Homework Help With Chege.

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please help with code. In either c++, python, or matlab

@ how to screenshot on pc. Goog | Project1_135B(1).pdf C Get Homework Help With Chege. Bb a https://ilearn.ucr.e /pid-3418190-dt-content-rid-29545376_1/ ATH_1 35B-001-19W/Project 1-1 358%281 %29.pdf Projectl_135B(1).pdf Project 1-Math135B (Due Feb6th, 2019) This project contains two problems. Please use MATLAB or other computer languages to code and show the results. Each problem will be given 25 points. Please also print the codes that you write in computer No points will be given if only results are shown without codes. 1- The Bessel function of order 0 is defined by the equation Jx)eo( sin 0)do We need to approximate J,(l) based on Romberg algorithm. a) Compute R(6,0) (10 points) b) Compute R(6,6) (10 points) c) Based on your cans in each step of Romberg algorithm do you think your error in R(6,6) is less than 10? Why? (5 points) 2- Numerically calculate the integral by using composite trapezoid rule (5 points), composite Simpson's rule (5 points), and composite Gaussian quadrature rule with two nodes (10 points). Let the mesh size be h 0.05 and compare the numerical solutions with the exact solution (2 points). Which method gives the best estimate and which one give the worst estimate (3 points)? B (Undergraduate Te...df Show all | 3-29 PM O Type here to search @ how to screenshot on pc. Goog | Project1_135B(1).pdf C Get Homework Help With Chege. Bb a https://ilearn.ucr.e /pid-3418190-dt-content-rid-29545376_1/ ATH_1 35B-001-19W/Project 1-1 358%281 %29.pdf Projectl_135B(1).pdf Project 1-Math135B (Due Feb6th, 2019) This project contains two problems. Please use MATLAB or other computer languages to code and show the results. Each problem will be given 25 points. Please also print the codes that you write in computer No points will be given if only results are shown without codes. 1- The Bessel function of order 0 is defined by the equation Jx)eo( sin 0)do We need to approximate J,(l) based on Romberg algorithm. a) Compute R(6,0) (10 points) b) Compute R(6,6) (10 points) c) Based on your cans in each step of Romberg algorithm do you think your error in R(6,6) is less than 10? Why? (5 points) 2- Numerically calculate the integral by using composite trapezoid rule (5 points), composite Simpson's rule (5 points), and composite Gaussian quadrature rule with two nodes (10 points). Let the mesh size be h 0.05 and compare the numerical solutions with the exact solution (2 points). Which method gives the best estimate and which one give the worst estimate (3 points)? B (Undergraduate Te...df Show all | 3-29 PM O Type here to search

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