In: Physics
1. A ball of negligible size and a given mass is attached to a vertical spring that obeys Hooke's law. The mass is set in oscillation in a vertical direction. At equilibrium, its position is recorded to be "zero". At what point during the oscillation will the ball-earth-spring system have the maximum elastic potential energy?
| A. The maximum elastic potential energy will only be at the lowest position from the earth during its motion. | ||||||||||||||||||||
| B. The maximum elastic potential energy will only be at the highest position from the earth during its motion. | ||||||||||||||||||||
| C. The maximum elastic potential energy will be at a position between the highest point and equilibrium, and also between the lowest position and equilibrium. | ||||||||||||||||||||
| 
 D. The maximum elastic potential energy will be both at the highest position and lowest position from the earth during its motion.  | 
||||||||||||||||||||
| 
 E. The maximum elastic potential energy will only be at the equilibrium position during its motion. 2. A ball of negligible size and a given mass is attached to a vertical spring that obeys Hooke's law. At equilibrium, its position and gravitational potential energy is chosen to be "zero". The mass is set in oscillation in a vertical direction. At what point during the oscillation will the ball-earth-spring system have the most negative gravitational potential energy? 
 5. In a longitudinal wave... 
  | 
6. In transverse waves...
| A. the vibrational motion of the particles is due to the expansion and contraction of the atoms that make up the particles | 
| B. the vibrational motion of the particles is faster in the surface of the medium than the inside of the medium. | 
| C. the vibrational motion of the particles is perpendicular to the direction of propagation of the disturbance. | 
| D. the vibrational motion of the particles is constantly alternating between its electric and magnetic fields. | 
| E. the vibrational motion of the particles is parallel to the direction of propagation of the disturbance. |