A 2.00-kg mass is attached to the end of a spring. The mass-spring system is placed
on a horizontal frictionless surface, as shown below. A force of 20.0 N is required to stretch the spring 0.100 m. You start the system oscillating by compressing the spring 0.200 m and then releasing it. You start your record of time (t = 0) the first time the oscillating mass goes through equilibrium.
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6 |  |  Spring constant
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7 |  |  Amplitude of oscillation
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8 |  |  Angular frequency of a particle on the reference circle
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9 |  |  Linear frequency of the oscillating mass
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10 |  |  Period of oscillation
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11 |  |  Maximum speed of the oscillating mass
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12 |  |  Maximum acceleration of the oscillating mass
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13 |  |  Displacement of the mass after one-half period
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14 |  |  Velocity of the oscillating mass after one-half period
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15 |  |  Acceleration of the oscillating mass after one-half period
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16 |  |  Force exerted by the spring on the mass after one-half period
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17 |  |  Kinetic energy of the oscillating mass after one-half period
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18 |  |  Potential energy of the spring after one-half period
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19 |  |  Total mechanical energy of the mass-spring system
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20 |  |  Displacement of the mass at t = 0.300 s
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21 |  |  Velocity of the mass at t = 0.300 s
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22 |  |  Acceleration of the mass at t = 0.300 s
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23 |  |  Potential energy of the system at t = 0.300 s
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24 |  |  Kinetic energy of the system at t = 0.300 s
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25 |  |  Total mechanical energy of the mass-spring system at t = 0.300 s
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