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.
|
6 | | Spring constant
|
| | |
|
|
|
7 | | Amplitude of oscillation
|
| | |
|
|
|
8 | | Angular frequency of a particle on the reference circle
|
| | |
|
|
|
9 | | Linear frequency of the oscillating mass
|
| | |
|
|
|
10 | | Period of oscillation
|
| | |
|
|
|
11 | | Maximum speed of the oscillating mass
|
| | |
|
|
|
12 | | Maximum acceleration of the oscillating mass
|
| | |
|
|
|
13 | | Displacement of the mass after one-half period
|
| | |
|
|
|
14 | | Velocity of the oscillating mass after one-half period
|
| | |
|
|
|
15 | | Acceleration of the oscillating mass after one-half period
|
| | |
|
|
|
16 | | Force exerted by the spring on the mass after one-half period
|
| | |
|
|
|
17 | | Kinetic energy of the oscillating mass after one-half period
|
| | |
|
|
|
18 | | Potential energy of the spring after one-half period
|
| | |
|
|
|
19 | | Total mechanical energy of the mass-spring system
|
| | |
|
|
|
20 | | Displacement of the mass at t = 0.300 s
|
| | |
|
|
|
21 | | Velocity of the mass at t = 0.300 s
|
| | |
|
|
|
22 | | Acceleration of the mass at t = 0.300 s
|
| | |
|
|
|
23 | | Potential energy of the system at t = 0.300 s
|
| | |
|
|
|
24 | | Kinetic energy of the system at t = 0.300 s
|
| | |
|
|
|
25 | | Total mechanical energy of the mass-spring system at t = 0.300 s
|
| | |
|
|