Given the matrix 5 0.6 0.1 A 6 -0.1 1 02 find both the Gerschgorin row and column disks, and use them to locate the matrix eigenvalues. Use MATLAB to compute eigenvalues for verification. Draw the disks in the complex plane (by hand or using MATLAB.)

Please answer in MATLAB. Once you have a good approximate eigenvalue, look at the error in previous approximations and comment on the rate of convergence of the power method.

In Matlab practice matrix operations with for loops. Create a random matrix 10*10 in size, e.g. A=rand(10); Then use two for loops (nested for loops) to “survey” each element in each column and row and do the following operations: (a) Add all the elements together; (b) When the element is smaller than 0.5, set it to zeros; When the element is larger or equal to 0.5, set it to ones.

Answer using MATLAB and explain in detail.

I need help with MATLAB programming. I have create 2 matrices eta_1 and eta_2 from eta1 and eta2. I am trying to intersect each column of eta_1 with each column of eta_2 as you can see in the last for loop. But the code only lets me intersect until the index hits 4. At index 5 it shows an error. I don't know why it would work for the first four indeces and stop at i = 5. Can you help me fix it?   eta1 = [135.3767  136.7215  138.0672  139.4093  140.7436  142.0707  143.3915  144.7063  146.0159];eta2 = [-44.6233  -43.2785  -41.9328  -40.5907  -39.2564  -37.9293  -36.6085  -35.2937  -33.9841]; % For coseta_1 = [abs(eta1); 360-abs(eta1)]; % For sinfor i = 1:length(eta2) % Fix the loop indexing     if 0 <= eta2(i) && eta2(i) <= 180        eta_2(1,i) = eta2(i);        eta_2(2,i) = 180 - eta2(i);     elseif 180 < eta2(i) && eta2(i) <= 360        eta_2(1,i) = eta2(i);         eta_2(2,i) = 360 - (eta2(i) - 180);        elseif -360 < eta2(i) && eta2(i) <=…

Determine whether the resulting linear transformations are linearly dependent. Provide necessary solutions both numerically using determinants and computationally (using a Python program).Use Google collab or Pycharm

I need help with my MATLAB code. I am using ode45 to solve my differential equation. But, the size of w_ode is 9x645. Size of t is also 1x645. How is that possible? Shouldn't t be 1x101 and w_ode be 9x101? How do I get the size to be 9x101? I need that size because I am subtract that matrix by another matrix of the same size. I_T = 2;J = 1.5;I = [I_T; I_T; J];w = [-0.1; 0.3; -1.1];L = [0;0;0]; t = 0:100; % Using ode45 to integrate w dotoptions = odeset('RelTol',1e-10,'AbsTol',1e-10);result = ode45(@dwdt_Bframe, t, [w; I; L], options); % Extracting information from ode solvert = result.xw_ode = result.y     function dwdt = dwdt_Bframe(t, wIL)     w = wIL(1:3);    I = wIL(4:6);    L = wIL(7:9);     % The w dot equations    dwdt = zeros(9,1);    dwdt(1) = (-(I(3) - I(2))*w(2)*w(3) + L(1)) / I(1);    dwdt(2) = (-(I(1) - I(3))*w(3)*w(1) + L(2)) / I(2);    dwdt(3) = (-(I(2) - I(1))*w(1)*w(2) + L(3)) / I(3);         % Keep the values of I and L constant    dwdt(4:6) = 0;    dwdt(7:9) = 0; end

Give three different composite 2D transforms so that each one achieves the given transformations below. (Use any number of translations, scales, or rotations for a composite transformation. Use t(x,y) for translation, s(x,y) for scale, and r(alpha) for rotation. Positive rotation is counter-clockwise. Note that order of transformations is important.)

Please answer all parts of this questions for me with clear steps and explanations, thanks in advance.