Explore key concepts of momentum and the conservation of energy with this engaging quiz. Challenge your understanding of collisions, energy transformations, and the principles behind these foundational physics topics.
A 2 kg object travels at 5 meters per second in a straight line; which option represents its momentum in standard SI units?
Explanation: Momentum is calculated as mass times velocity, so 2 kg times 5 m/s equals 10 kilograms-meter per second. Joules are units of energy, not momentum. Watts measure power, and newtons measure force, making them incorrect in this context.
In a perfectly elastic collision between two objects, which physical quantity is conserved besides momentum?
Explanation: In perfectly elastic collisions, both momentum and kinetic energy are conserved. Thermal energy is not conserved because it can be generated due to friction. Potential energy is only relevant if there are changes in height or compression and does not directly apply here. Angular momentum is conserved in rotational systems, but not necessarily in linear collisions.
A ball is dropped from a height and bounces back to half its original height; which statement best explains what happens to its initial potential energy?
Explanation: When the ball bounces and does not return to its original height, some of its initial potential energy is lost to heat, sound, and deformation. Not all energy is stored as elastic potential energy; otherwise, the ball would bounce back to its original height. No energy is completely destroyed, only transformed. The third option is incorrect since there is clearly a reduction in bounce height.
If a hockey puck experiences a force of 3 newtons for 2 seconds, what is the change in its momentum, also known as impulse?
Explanation: Impulse is calculated as force times the duration of the force, so 3 newtons times 2 seconds equals 6 newton-seconds. Joules are a unit of energy, not impulse. Watt-seconds is a unit of energy as well and does not apply here. 0.67 meters per second could be a change in velocity, but not in this context.
Why is it necessary for a system to be closed and isolated for momentum to be conserved during an event?
Explanation: For momentum to be conserved, the system must not experience any net external force; otherwise, momentum can change. An increase in energy is not a requirement for momentum conservation. Potential energy is not the only form of energy in such events. Collisions can be either elastic or inelastic as long as the system is closed and isolated.