When you drive your car over a bump, the springs connecting the wheels to the car compress. Your shock absorbers then damp the subsequent oscillation, keeping your car from bouncing up and down on the springs. (Figure 1) shows real data for a car driven over a bump. We can model this as a damped oscillation, although this model is far from perfect. Part A Estimate the frequency in this model. Express your answer with the appropriate units. HA ? f = Value Units Submit Request Answer Part B Figure < 1 of 1> Estimate the time constant in this model. Express your answer with the appropriate units. HA Ay (cm) 4 T = Value Units 0.5 t (s) 1.0 Request Answer Submit

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When you drive your car over a bump, the springs
connecting the wheels to the car compress. Your shock
absorbers then damp the subsequent oscillation, keeping
your car from bouncing up and down on the springs.
(Figure 1) shows real data for a car driven over a bump. We
can model this as a damped oscillation, although this model
is far from perfect.
Part A
Estimate the frequency in this model.
Express your answer with the appropriate units.
HÀ
?
f =
Value
Units
Submit
Request Answer
Part B
Figure
1 of 1
Estimate the time constant in this model.
Express your answer with the appropriate units.
HA
Ay (cm)
T =
Value
Units
0.5
t (s)
1.0
Request Answer
Submit
-4-
Transcribed Image Text:When you drive your car over a bump, the springs connecting the wheels to the car compress. Your shock absorbers then damp the subsequent oscillation, keeping your car from bouncing up and down on the springs. (Figure 1) shows real data for a car driven over a bump. We can model this as a damped oscillation, although this model is far from perfect. Part A Estimate the frequency in this model. Express your answer with the appropriate units. HÀ ? f = Value Units Submit Request Answer Part B Figure 1 of 1 Estimate the time constant in this model. Express your answer with the appropriate units. HA Ay (cm) T = Value Units 0.5 t (s) 1.0 Request Answer Submit -4-
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