Find the solution of the following system using modal analysis method. Given: k₁=k2=k, J₁ = 3J2,Initial Conditions: x(0)=: [0 1] . v(0) [00]0₁ (1)1Select one:OJ₁0.2774cos0.48210.3613cos0.4821O 0.4562sin1.48211.3613sin1.4821O 0.4562cos1.48211.3613cos1.4821hhk₂ J₂t-0.2774cos 1.1976t-0.6387cos 1.1976t-0.1254cos 1.1976t-0.6387cos 1.1976t-0.1254cos 1.1976t-0.6387cos 1.19760₂(1)

The Polar moment of inertia J1, J2J1=3J2 The stiffness of the rod is k1=k2=k

Answered: Find the solution of the following…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

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For the following concentration expressions, indicate whether they are uniform or nonuniform and in how many dimensions (OD, 1D, 2D, or 3D), and steady or unsteady. Then for the following control volume and origin, and table of constants, use Excel or Matlab to graph profiles that show how concentration changes within the control volume and over time to a limit of 20 for the following: C(x,0,0,0), C(0,y,0,0), c(0,0,z,0) and C(0,0,0,t). On each graph, show which parameters are held constant, the CV boundaries, and the point where all four plots overlap. 20 C(x=0) 10 a 0.0001 b 0.001 20 0.01 y k 0.1 100 All of the following functions are C(space, time) and so not necessarily just x as suggested. a. C,(x)= C,(x = 0)x exp{- ax} d. C, (x) = C, (x = 0)x exp{-ax}x exp{- by² }x exp{-cz²}x exp{- kt}
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Here we have a very simple one dimensional model of a stroke rehabili- tation patient supported by a robot. Often, when you have a controlled electromechanical system like a robot and a human working together, you want to separate them by a compliant mechanism (spring with stiffness k) so that the robot has some "give". Otherwise, if there are errors in the control of the robot it can be very uncomfortable for a patient. The spring has zero force when x, = xp = 0. The patient provides viscous damping with damping Xp coefficient c. Fp + C Patient mp k Xp Robot Arm Xr Figure 2: Schematic diagram of a very simplified model of a patient pushing against a robot. The robot supports the patient via a spring for safety. In this case we want to eventually determine the force that the patient is exerting on the robot as a function of time, so we'll do some steps towards that goal. Your tasks: A Draw the free body diagram for the patient mass (mass mp). B Write the equations of motion for the…
MATLAB Create a script that will take a continuous function f(x) as input, plot the function on x € [-10,10] with step size of h = 0.01,, and will prompt the user with the following options ● 'r+45' and 'r-45' to rotate the plot 45° counterclockwise and clockwise respectively, 'j+45' and 'j-45' to shear the plot's 45ĵº to the right and to the left respectively, and • 'i+45' and 'i-45' to shear the plot's 457° upwards and downwards respectively.
1. The general form of linear second-order differential equation can be written in the form: و بار / كلية الهندسة Q4)/ grap dy q(x)y = r(x) d'y +p(x) dx dy b. dx - F(x)y = F(x) x2 dy dx - xy = C. d. r2 d?y dx2 -f(x)y = F(x) 2431)(5-1) 3 (3-21)2 a. (221 -91i) / 169 b. (21 + 52i)/ 13 c. (-90+220i)/169 d. (-7+17i)/ 13 2. Simplify: الحدار المك المراغة 3. If the roots of second order differential equation is complex conjugate, then the gene contain: a. sinusoidal functions and exponentials b. constant and two exponentials c. two constants and two exponentials d. two constants and one exponential 5 4. The order and degree of the differential: 3(3 - + 4y = sinx* are: d²y a. First-order, First-degree- b. First-order, second-degree Second -order, First -degree d. Second -order, second-degree dx2 lo - 2i tisi. 8- 12i 5. The particular solution of (D² + 4)y = cos 2x is equal to: a. sin 2x b. cos 2x 13+159 C. 4 cos 2x d. 4 sin 2x 5-12 lo Best wishes الامتحانية د. مازن ياسین عبود رئيس القسم بن فاضل…
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Find the solution of the following system using modal analysis method. Given: k₁-k₂-k, J₁ = 3₂, nitial Conditions: x(0)=: [01], v(0) [00] 0₁ (1) 1 k₁ k₂ J₂ 0₂(1)