Please solve and show all work for the spectral matrix, modal matrix, and for the response plot with the given conditions. Thank you so much for the help! Calculate the spectral matrix A and the modal matrix P for the vehicle model seen below where m1-2000kg, m2=50kg,K1=1000N/m, and K2=10,000Nm₁Car massk₁Car springx₁(1)m₁↑X2(1)m₂k₁₂Tire stiffnessm₂Tire massk2Compute and plot the response to the above system if x0=[0.02 0.00]T and xdot0=0. T = transpose.

Answered: Image /qna-images/answer/ee22c48d-e27a-4147-850c-a48fb9ecf311.jpg

Answered: Calculate the spectral matrix A and 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

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Must answer all the parts.
1. Calculate the response and (t) for an LTI system whose response to the impulse h(t) and the Entry xt) are given by:
Sketch frequency response of the system from part (a) in the form of Bode plot as accurately as you can.
Answer the following by hand and without the use of AI. Thank you!
Please show full solution
1) Consider the baseband pulse x(1) = n(2) = 11 a) Derive the complex ambiguity function for x(t) and compare your result with the one obtained in class. b) Use MATLAB to compute the complex ambiguity function and compare it to part (a). c) Now, consider the pulse x(t) = sinc(Bt) i) Derive the complex ambiguity function for x(t) and compare to the ambiguity function of the rect pulse. Make your observations. ii) Plot the ambiguity function using the mesh function and using the contour function. iii) Use MATLAB to compute the complex ambiguity function and compare it to part (ii).
Sketch frequency response of the system from part (a) in the form of Bode plot as accurately as you can.
Q5 Hydraulic power actuators were used to drive the dinosaurs of the movie Jurassic Park. The motions of the large monsters required high-power actuators requiring 1200 watts. One specific limb motion has dynamics represented by: y = [0 1] Design the state feedback gain matrix using the Ackermann's formula method. Where the new closed loop poles to be placed at s1,2 =-17j3.
Given the vibrating system below: K4 Y(t) =Ysin30t where for = 30 and Y=20mm Find the following K1 K2 m C3 H C2 C1 C5 C4 1. Frequency Ratio 2. Displacement Transmissibility Ratio 3. Absolute displacement of the mass 4. Type of Damping 5. Equation of motion x(t). Assume Initial conditions for displacement and velocity 6. Graph 2 cycles of the vibrating system. You can use third party app for this. M = 10 kg K1=100 N/m K2= 80 N/m K3=75 N/m K4= 120 N/m C1 = 20Ns/m C2=40 Ns/m C3= 35Ns/m C4= 15 Ns/m C5= 10 Ns/m
Plz fast ..if hand written i'll give you multiple upvote plz asap
össlg äbäi What is the the transfer function of the first-order system which has the impulse response curve as in * ?the following figure Impulse Response 1.8 1.6 1.4 1.2 System: sys Time (seconds): 0.333 Amplitude: 0.737 1 0.8 Slop 0.6 0.4 0.2 0.2 0.4 0.6 0.8 1 1.2 1.4 1.6 1.8 Time (seconds) 1/(s+3) O 2/(s+3) O 6/(s+3) O No one of the answers in a, b, and c ( Amplitude 2.
Find the 75%, 90% and 95% response time for the following system given: 2Ÿ + 4Ỷ + 6Y = U(t)

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