The same element (as per previous question) is considered here again. Suppose that J11 J12] the Jacobian matrix can be written in the form of J = J21 J22. value of J21 for a point located at (§, n)=(-0.05,-0.50). (Hint: round you final answer to 4 digits after decimal point). y. 4 (1,6) 1 (0, 0) 2 (3, 2) 3 (5,5) X Find the

The same element (as per previous question) is considered here again. Suppose that J11 J12] the Jacobian matrix can be written in the form of J = J21 J22. value of J21 for a point located at (§, n)=(-0.05,-0.50). (Hint: round you final answer to 4 digits after decimal point). y. 4 (1,6) 1 (0, 0) 2 (3, 2) 3 (5,5) X Find the

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

Need help, round answers to 3 sig figs please
Q4/B/ the value of X-bai Q4/ For the figure below, all 0.987 dimensions in inch. A/The total O 2.5 Area : * O 0.857 O 0.254 y 0.398 O 1.06 1.5 O 2 0.65 2.5 0.5 2.5 O 0.487 0.55 2.5 2.5 Other: 3.
Using the Method of Undetermined Coefficients, determine the form of a particular solution for the differential equation. (Do not evaluate coefficients.) 3 y" + 64y = 9t³ sin 8t The root(s) of the auxiliary equation associated with the given differential equation is/are (Use a comma to separate answers as needed.) Write the form of a particular solution. Choose the correct answer below. OA. Yp(t)=t(A3t³ + A₂t² + A₁t+ A₁) e¹ cos 8t + t ¹ cos 8t+t(B3t³ + B₂t² + B₁t+Bo) e' sin 8t O B. Yp(t) = (A3t¹ + A₂t³ +A₁t² + A₁t) e' cos 8t + (B3tª + B₂t³ + B₁t² + Bo) e' sin 8t OC. Yp(t)=t[(A3t³ +A₂t² +A₁t+A₁) cos &t+t(B3t³ + B₂t² + B₁t+ B₁) sin 8t OD. Yp(t) = (A3t³ + A₂t² +A₁t+A₁) cos &t+ (B3t³ + B₂t² + B₁t+Bo) sin 8t
4
MULTIPLE CHOICE -The answer is one of the options below please solve carefully and circle the correct option Please write clear .
360 mm 920 mm lo 600 mm 900 mm C.
6
Fix my MATLAB code. % Define unknown quantities in x-y system % abc = Acceleration of B wrt C on beam CD in i direction % vbc = Velocity of B wrt C on beam CD in i direction % xacd = Angular acceleration of beam CD in k direction % xvcd = Angular velocity of beam CD in k direction syms abc vbc xacd xvcd; % Create Unit Vectors in x-y coordinates i = [1,0,0]; j = [0,1,0]; k = [0,0,1]; % Create Unit Vectors in X-Y coordinates (R is rotation Matrix) Theta = 150; % Angle from X-axis to x-axis R = [[cosd(Theta),-sind(Theta), 0]; ... [sind(Theta), cosd(Theta), 0]; [0, 0, 1]]; XYZ = R*[i;j;k]; I = XYZ(1,:); J = XYZ(2,:); K = XYZ(3,:); % Set known quantities for Beam AB (no slider connection). xVab = -2.5*K; % Angular Velocity of Beam AB xAab = -3*K; % Angular Acceleration of Beam AB Rba = 0.2*(cosd(135)*I + sind(135)*J ); % Vector from A to B in X-Y % Calculate velocity and acceleration of point B % due to rotation of Beam AB (no slider connection). Vb1 = cross(xVab,Rba); Ab1 =…
Help me solve this using MATLAB
Q6