A mass of 0.220 kg is attached to a spring and set into oscillation on a horizontal frictionless surface. The simple harmonic motion of the mass is described by x(t) = (0.680 m)cos[(14.0 rad/s)t]. Determine the following. (a) amplitude of oscillation for the oscillating mass m (b) force constant for the spring N/m (c) position of the mass after it has been oscillating for one half a period (d) position of the mass one-sixth of a period after it has been released (e) time it takes the mass to get to the position x = -0.100 m after it has been released s
A mass of 0.220 kg is attached to a spring and set into oscillation on a horizontal frictionless surface. The simple harmonic motion of the mass is described by x(t) = (0.680 m)cos[(14.0 rad/s)t]. Determine the following. (a) amplitude of oscillation for the oscillating mass m (b) force constant for the spring N/m (c) position of the mass after it has been oscillating for one half a period (d) position of the mass one-sixth of a period after it has been released (e) time it takes the mass to get to the position x = -0.100 m after it has been released s
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![A mass of 0.220 kg is attached to a spring and set into oscillation on a horizontal frictionless surface. The simple harmonic motion of the mass is described by x(t) = (0.680 m)cos[(14.0 rad/s)t]. Determine the following.
(a) amplitude of oscillation for the oscillating mass
m
(b) force constant for the spring
N/m
(c) position of the mass after it has been oscillating for one half a period
m
(d) position of the mass one-sixth of a period after it has been released
(e) time it takes the mass to get to the position x = -0.100 m after it has been released](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F75758824-d9ac-45ff-8935-fa266cdc3747%2F4ca6a5bf-97d1-4b89-a282-6950e27e2666%2Flcfntc_processed.png&w=3840&q=75)
Transcribed Image Text:A mass of 0.220 kg is attached to a spring and set into oscillation on a horizontal frictionless surface. The simple harmonic motion of the mass is described by x(t) = (0.680 m)cos[(14.0 rad/s)t]. Determine the following.
(a) amplitude of oscillation for the oscillating mass
m
(b) force constant for the spring
N/m
(c) position of the mass after it has been oscillating for one half a period
m
(d) position of the mass one-sixth of a period after it has been released
(e) time it takes the mass to get to the position x = -0.100 m after it has been released
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