Problem2: An automobile suspension system is critically damped, and its period of free oscillation with no damping is 1 s. If the system is initially displaced by an amount and released with zero initial velocity (at 1 = 0; x(0) =x, and v(0) = 0) a- Determine the value of the angular frequency of free oscillation with no damping. (w. = ??) b- Deduce the value of friction factor (g =??) с- Write the expression of position as a function of time of the system, if the system is critically damped. (x(t) = ??) %3D d- Deduce the expression of the velocity of the system. (v(t) = ??) %3D e- Use the initial conditions to find the displacement at t = 1 s. (x(1) = ??) %3D
Problem2: An automobile suspension system is critically damped, and its period of free oscillation with no damping is 1 s. If the system is initially displaced by an amount and released with zero initial velocity (at 1 = 0; x(0) =x, and v(0) = 0) a- Determine the value of the angular frequency of free oscillation with no damping. (w. = ??) b- Deduce the value of friction factor (g =??) с- Write the expression of position as a function of time of the system, if the system is critically damped. (x(t) = ??) %3D d- Deduce the expression of the velocity of the system. (v(t) = ??) %3D e- Use the initial conditions to find the displacement at t = 1 s. (x(1) = ??) %3D
Related questions
Question

Transcribed Image Text:Problem2:
An automobile suspension system is critically damped, and its period of free oscillation with no
damping is 1 s. If the system is initially displaced by an amount and released with zero initial
velocity (at t = 0; x(0) =x, and v(0) = 0)
Determine the value of the angular frequency of free oscillation with no damping. (wo
a-
= ??)
b- Deduce the value of friction factor (g =??)
с-
Write the expression of position as a function of time of the system, if the system is critically
damped. (x(1) = ??)
d- Deduce the expression of the velocity of the system. (v(t) = ??)
Use the initial conditions to find the displacement at t = 1 s. (x(t) = ??)
e-
Expert Solution

This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
This is a popular solution!
Trending now
This is a popular solution!
Step by step
Solved in 2 steps
