MATLAB Code. Try not to use SYMS package as it does not load on Octave.
I'm providing the screenshots of the work please do follow them and please do upvote thank you.
MATLAB Code. Try not to use SYMS package as it does not load on Octave. Use...
Please do not use SYMS package. It does not work on Octave for me. Matlab code needed for: 1. Apply the Explicit Trapezoid Method on a grid of step size h = 0.1 in [0, 1] to the initial value problems in Exercise 1. Print a table of the t values, approximations, and global truncation error at each step. IVP (Exercise 1): (a) y'=1 (b) y' = 12y (c) y' = 2(t+1)y (d) y = 564, (e) y'=1/y² (1) y'=1/y2...
Please use MATLAB, screenshot code and results An automotive power train control system is described by the following matrix equations 1-12 -10 -57 [1] x= 1 0 0 +0 u To 100 y(t) = [ 35 – 5]x where u = -KX+r, and r is a unit step input. Use MATLAB/SIMULINK to plot different responses of the system output Y for the following feedback control gain matrix K: Casel: K = [1 44 67] Case2: K = [10 44 67]...
please use octave calculator or matlab to answer (a)(ii)and(iii) 2. (a) Use Octave as a Calculator1 to answer this question. Suppose that A and B are two 8 × 9 matrices. The (i, j)-entry of the matrix B is given by i *j -1. The (i, j)-entry of the matrix A equals 0 if i + j is divisible by 5 and equals the (i, j)-entry of the matrix B otherwise. i. What are the rank and nullity of matrices...
SOLVE USING MATLAB ONLY AND SHOW FULL CODE. PLEASE TO SHOW TEXT BOOK SOLUTION. SOLVE PART D ONLY Apply Euler's Method with step sizes h # 0.1 and h 0.01 to the initial value problems in Exercise 1. Plot the approximate solutions and the correct solution on [O, 1], and find the global truncation error at t-1. Is the reduction in error for h -0.01 consistent with the order of Euler's Method? REFERENCE: Apply the Euler's Method with step size...
Matlab & Differential Equations Help Needed I need help with this Matlab project for differential equations. I've got 0 experience with Matlab other than a much easier project I did in another class a few semesters ago. All we've been given is this piece of paper and some sample code. I don't even know how to begin to approach this. I don't know how to use Matlab at all and I barely can do this material. Here's the handout: Here's...
Solve using Matlab Use the forward Euler method, Vi+,-Vi+(4+1-tinti ,Vi) for i= 0,1,2, , taking yo y(to) to be the initial condition, to approximate the solution at t-2 of the IVP y'=y-t2 + 1, 0-t-2, y(0) = 0.5. Use N = 2k, k = 1, 2, , 20 equispaced time steps (so to = 0 and tN-1 = 2). Make a convergence plot, computing the error by comparing with the exact solution, y: t1)2 -exp(t)/2, and plotting the error as...
the code in the photo for this I.V.P dy/dx= x+y. y(0)=1 i need the two in the photo thank you New folder Bookmarks G Google dy/dx x+y, y(0)=1 2 h Exact Solution 1.8 Approximate Solution Mesh Points 1.6 -Direction Fied 1.4 1.2 1 0.8 04 0.2 0.3 0.1 0 X CAUsersleskandara\Desktop\New folder emo.m EDITOR PUBLISH VEW Run Section FILE NAVIGATE EDIT Breakpoints Run Run and FL Advance Run and Advance Time BREAKPOINTS RUN 1 - clear all 2 clc 3-...
6. Consider the Cauchy problem for the advection equation, u +cu0, where c>0 a) Expand u(z,t + k) in a Taylor series up to O(k3) terms. Then use the advection equation to obtain c2k2 uzz(x, t) + O(k"). u(z, t + k) u(x, t) _ cku(x, t) +- b) Replace u and ur by centered difference approximations to obtain the explicit scheme This is the Lax-Wendroff method. It is von Neumann stable for 0 < 8 < 1 and it...
MATLAB help please!!!!! 1. Use the forward Euler method Vi+,-Vi + (ti+1-tinti , yi) for i=0.1, 2, , taking yo-y(to) to be the initial condition, to approximate the solution at 2 of the IVP y'=y-t2 + 1, 0 2, y(0) = 0.5. t Use N 2k, k2,...,20 equispaced timesteps so to 0 and t-1 2) Make a convergence plot computing the error by comparing with the exact solution, y: t (t+1)2 exp(t)/2, and plotting the error as a function of...
Problem 2 Wis) R(s) U(s) Gol (s) D a (s) E(s) H(s) Given a system as in the diagram above, use MATLAB to solve the problems: Assume we want the closed-loop system rise time to be t, 0.18 sec S + Z H(s) 1 Gpl)s(s+)et s(s 1) s + p a) Assume W(s)-0. Draw the root locus of the system assuming compensator consists only of the adjustable gain parameter K, i.e. Dct (s) Determine the approximate range of values of...