Q1/For the network shown in the figure below, use nodal equations and solve for the nodal voltages. R1 Σ90 R4 2002 R6 w 2002 R3 200 R5 m 2002 R2 40 V1 16V
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- Q3/For the network shown in the figure below, write nodal equations. R₂ www 20 Ru R₁ 103 103 I Rsion Rs 2052 2 A R3 www 2002please solve it in clear note: The fifth section solved it by using MATLAB i need all qusestion solved 1-9 For the mass spring damper system shown in the figure, assume that m = 0.25 kg, k= 2500 N/m, and c = 10 N.s/m. The values of force measured at 0.05-second intervals in one cycle are given below. 0.05 0.10 0.15 0.20 0.25 0.30 0.35 0.40 time F(t) time 12 14 44 19 33 34 12 22 0.60 25 0.45 0.50 0.55 0.65 0.70 0.75 0.80 0.85 Force 32 11 18 30 49 40 35 21 time 0.90 0.95 F(t) 11 m +x F(1) 1- Find the equation of motion. 2- Find the homogenous solution. 3- If we excite the system with initial displacement and velocity as 5 mm and 0.2 m/s respectively, plot the response of the free vibration system. 4- Use the generated plot in part 3 to verify the value of the damping constant, c. 5- Find the steady state solution (only particular solution) for the forced vibration system. Take number of terms in your Fourier series terms from this range [ 30 – 55). 6- Plot the force in the table, and the…3. Answer the question completely and write down the given, required and formula that had been used. Provide graph and accurate/comple solution. The value are: V- 1 X- 5 W- 7 Y- 6 Z- 8
- 1- According to the system shown below, determine nodal displacements at node number 1 through 5 in meter. (All details of solution steps should be mentioned) k-80 lb/in kg 120 lb/in 100 lbs. HIH k₁-60 lb/in 180 lb/in ky- 50 lb/in 80 lbs. www k₂= 150 lb/inSolve the following problem.4.2 As shown in the figure below. Try to get the numerical solutions (0₁, 02, 03) of one of above two specified positions(P₁ or P₂). Yo لیا 3 2 O P2 3 a2-60° P₁ E-α=0° 5 Xo
- Solve for the general solution and type of auxiliary equation of (2D3 – D² + 36D – 18)y= 0 c,ež* + c,cos3v3x+ czsin3v3x; c,ei + €zcos3vZx+ €3$in3v2x; distinct real roots distinct imaginary roots OB. c,e* + c2cos3v4x + C3sin3v4x; repeated imaginary roots c,e* + ¢zcos3v5x+ C3sin3/5x; repeated real roots Oc. OD.Solve the preceding problem for the following data: x=190106,y=230106,xy=160106,and=45.Determine if the system is consistent or inconsistent. Justify your answer and find all solutions to the system of linear equations. Justification should be written on your solution paper. Transform the matrix into ROW ECHELON FORM (REF) using row operations. 2x +8y+ 6z = 20 4x+2y-2z =-2 3x-y+z = 11 Enter final answer: (x, y, z) =(
- To create AutoCAD Q: Use the principle of the geometric model shown in the following figure? R8 16 22 50 015 50 425 40 80 20 rThe linkage in Figure 1 has link 3 perpendicular to the X axis and links 2 and 4 are parallel to each other. Find @3, 04, VP, α4, AA, AB, and Ap if ₂ = 15 rad/sec CW and α2 = 100 rad/sec² CW. Use an analytical method. B YA 02 2 04 X Figure 1 L₁ = 4.43 L2 = 2.75 L3 3.26 L4 2.75 AP = 1.63A) Prove that the tool Jacobian matrix of the 3R Planar robot (shown in the figure) is given by the matrix below: -LS-LS-LS123 - L₁₂S12-L3 123-35123] V(a)=49+L2 + L3G23 1 L₂G12 + L3G123 1 B) Find the singular configuration of the robot. ჩვ. L3C123 1 02 L2