uperkurk said:
I am a laymen and may as well take this opportunity for one of you to educate me on the difference.
Mass and weight.
Velocity and speed.
Please give me an example of where each of these should be used.
A man weighs 160lbs.
A car travels at 60mph.
But I don't understand when to use velocity and mass.
Velocity is just speed with a direction.
A car travels at 60 mph. That's speed.
A car travels at 60 mph north. That's velocity. A car travels at 60 mph to the right. That's also velocity.
Mass is a property of matter. Every single thing has mass. For example: a ball might have a mass of 3 kg (or 0.21 slug if you want to use the
FPS system).
A force is a push or pull that causes any object to change its movement or direction.
Weight is a force by gravity.
Newton's Second Law:
Force\quad (such\quad as\quad weight)=mass\quad x\quad acceleration\\ Therefore,\quad Weight=mass\quad x\quad g\quad (g\quad represensts\quad acceleration\quad caused\quad by\quad gravity)\\ Weight=(3\quad kg)(9.8\quad m/{ s }^{ 2 })\quad (g\quad is\quad 9.8\quad m/{ s }^{ 2 }\quad at\quad sea\quad level)\\ Weight=29\quad \frac { kg*m }{ { s }^{ 2 } } \\ Weight=29\quad N\quad (N\quad stands\quad for\quad Newtons;\quad 1\quad N\quad =1\frac { kg*m }{ { s }^{ 2 } } )
Mass is constant for an object no matter where the object is in the universe. However, weight decreases as you get further away from Earth. This is because g (which is gravitational acceleration) decreases as your altitude increases above sea level. Astronauts still have the same mass as they do on Earth but their weight substantially decreases.
The FPS system equivalent of a Newton is a pound-force or just a pound. You'll notice that I didn't do the calculations for the FPS system. This is because scientists use the metric system and doing calculations in the FPS system becomes needlessly confusing.
Mod note: following information has been added by request of the poster on 29 december
Edit: I've made a mistake.
While I was correct that g (which is gravitational acceleration) decreases as your altitude increases above sea level, it does not decrease by as much as I made it seem. Astronauts actually still experience 95% of the weight that they would experience at sea level.
Here is why an explanation why astronauts float if you're interested: