The position-time equation for a mass m undergoing lightly damped oscillations is of the form, (c) -bt x(t) = 0.25 * e Zm * Cos(1.256 * 10³t) where b is the damping co-efficient defined by the equation for the damping force F, shown below, F = -b + v where v is the speed of the mass. (1) Show, using the information supplied, that the value of x(t) has dimension, L
The position-time equation for a mass m undergoing lightly damped oscillations is of the form, (c) -bt x(t) = 0.25 * e Zm * Cos(1.256 * 10³t) where b is the damping co-efficient defined by the equation for the damping force F, shown below, F = -b + v where v is the speed of the mass. (1) Show, using the information supplied, that the value of x(t) has dimension, L
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The position-time equation for a mass m undergoing lightly damped oscillations is of
the form,
-bt
x(t) = 0.25 * e 2m + Cos(1.256 * 103t)
where b is the damping co-efficient defined by the equation for the damping force F,
shown below,
F = -b * v
where v is the speed of the mass.
(1) Show, using the information supplied, that the value of x(t) has dimension, L
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