Question

k_(t) ks=3000(N)/(m);cs=400N(s)/(m);M=200kg;m=20kg;k_(t)=2500(N)/(m)u(t) x(t) f(t) b. Obtain the transfer functions G(s)=U(s)/(F)(s) and H(S)=x(s)/(U)(s) c. Find the natural frequency of suspension (undamped condition). d. Assume the car is moving at high speed and encounters a deep pothole. Determine the suspension system's response to this disturbance, which can be modeled as a high-amplitude, short-duration input (i.e., an impulse response)

Name: kt ks3000nmcs400nsmm200kgm20kgkt2500nmut xt ft b obtain the transfer functions gsusfs and hsxsus c find the natural frequency of suspension undamped condition d assume the car is moving at 30235
Uploaded: 2022-12-08T05:32:34-08:00
Duration: 4 min 32 s
Channel: Sri K
Description: kt ks3000nmcs400nsmm200kgm20kgkt2500nmut xt ft b obtain the transfer functions gsusfs and hsxsus c find the natural frequency of suspension undamped condition d assume the car is moving at 30235

          k_(t) ks=3000(N)/(m);cs=400N(s)/(m);M=200kg;m=20kg;k_(t)=2500(N)/(m)u(t) x(t) f(t)
b. Obtain the transfer functions G(s)=U(s)/(F)(s) and H(S)=x(s)/(U)(s)
c. Find the natural frequency of suspension (undamped condition).
d. Assume the car is moving at high speed and encounters a deep pothole. Determine the
suspension system's response to this disturbance, which can be modeled as a high-amplitude,
short-duration input (i.e., an impulse response)

kt ks3000nmcs400nsmm200kgm20kgkt2500nmut xt ft b obtain the transfer functions gsusfs and hsxsus c find the natural frequency of suspension undamped condition d assume the car is moving at 30235

Added by Misty H.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Sri K

12/08/2022

Step 1

Passenger + Vehicle load (M) M u(t) $k_s$ $c_s$ Wheel mass (m) m x(t) $k_t$ Assuming $k_s$ = 3000 N/m; $c_s$ = 400 Ns/m; M = 200 kg; m = 20 kg; $k_t$ = 2500 N/m, a. Obtain the differential equations representing tire vertical location (u(t)) and passenger vertical Show more…

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k_(t) ks=3000(N)/(m);cs=400N(s)/(m);M=200kg;m=20kg;k_(t)=2500(N)/(m)u(t) x(t) f(t) b. Obtain the transfer functions G(s)=U(s)/(F)(s) and H(S)=x(s)/(U)(s) c. Find the natural frequency of suspension (undamped condition). d. Assume the car is moving at high speed and encounters a deep pothole. Determine the suspension system's response to this disturbance, which can be modeled as a high-amplitude, short-duration input (i.e., an impulse response)