Gravity and Magnetism (Beginner Question)

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Gravity and magnetism are not sources of free energy; they are forces that do not violate the conservation of energy principle. While gravitational and magnetic forces can influence objects, energy is only derived from the movement of those objects within these fields, and this movement conserves energy. The moon's orbit around the Earth illustrates this, as it does not gain energy from the gravitational pull but rather exchanges potential and kinetic energy in a cyclical manner. Additionally, other celestial bodies, like the Sun, exert gravitational forces on the moon, but they do not provide free energy. Ultimately, gravity and magnetism are forces, not energy sources, and their interactions adhere to the laws of physics.
Raza
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Isn't Gravity and Magnetism free energy?
How does it follow the conservation of energy rule?
 
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There is no such thing as 'free energy'. While those are both viable sources of energy, any use of them results in an increase of entropy. You can never extract as much as was available in the first place.
 
I know there is no such thing as free energy but where does the energy of gravity and magnetism come from?
 
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Do you know the definition of "energy"? I assume you are thinking that an eternal force must be using energy. But a gravitational or magnetic force between two objects is not energy. Energy comes from moving up or down in a gravitational or magnetic field, and clearly that is conserved: whatever you get by moving one way you give back moving the other way.
 
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So the Earth has been pulling moon close to itself for thousands of years without using any energy?
 
Raza said:
So the Earth has been pulling moon close to itself for thousands of years without using any energy?

For simplicity, let's assume an ideal case: circular orbit with no frictional losses.

Although the Earth does pull the moon away from a straight-line inertial path, the moon in its circular orbit doesn't get closer to the earth.

The Earth pulling on the moon in a circular orbit (i.e. tangent to the radius) can be accomplished without using any additional energy because the force of pulling in this case is doing zero work.
 
Raza said:
So the Earth has been pulling moon close to itself for thousands of years without using any energy?
In that system, tidal forces sap energy from the orbit to move the moon closer to the earth, and they are most certainly conservative of energy. All of the gravitational potential energy lost can be accounted for in tidal friction (which is lost to the universe as heat).
 
The Earth pulling on the moon in a circular orbit (i.e. tangent to the radius) can be accomplished without using any additional energy because the force of pulling in this case is doing zero work.
Is this what you are saying?
F=MA
Since there is no additional energy added to make it stay in it's place, a=0, so F=M(0) making F=0?
 
\Delta K \stackrel{work-energy}{=} W_{net} \stackrel{net\ work}{=} \int \vec F_{net} \cdot d\vec r
Since \vec F_{net} is always perpendicular to d\vec r for a uniform circular orbit, the net work done is zero.
 
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  • #10
Raza said:
Is this what you are saying?
F=MA
Since there is no additional energy added to make it stay in it's place, a=0, so F=M(0) making F=0?
So then you don't know what energy is, do you? Where is the term for energy in that equation? Energy (work) is w=FD (for gravitational potential energy, among other things).

Once again, force and energy are not the same thing.
 
  • #11
Can you have force without energy?
 
  • #12
I meant to use the W=FxD but I forgot.
if F=0, then i this eqn, W=FxD, W (energy) should equal to zero. right?
 
  • #13
Raza said:
Can you have force without energy?
Yes, of course. They are completely different things. Can you have red without blood?
 
  • #14
Raza said:
I meant to use the W=FxD but I forgot.
if F=0, then i this eqn, W=FxD, W (energy) should equal to zero. right?
Yes...
 
  • #15
Or you could consider a (slightly) more accurate description of the Moon's orbit, recognizing it as an elipse. Then it becomes appearant that the Moon does fall toward the Earth, and picks up speed as it falls, loosing potential energy while gaining kinetic. This higher speed causes the Moon to climb once again to a higher orbit, slowing down on the way up, and exchanging kinetic energy back into potential

The combination of [gain in altitude and loss of speed], and [loss of altitude and gain in speed] always brings the Moon back to where it started at the beginning of any cycle. The sum total of gains and losses is zero.
 
  • #16
Raza said:
I meant to use the W=FxD but I forgot.
if F=0, then i this eqn, W=FxD, W (energy) should equal to zero. right?

F is *not* equal to zero. there is a gravitational force acting on the object...

It's the distance D between the Earth and the moon that stays constant (Case 1), or that moves up and down in regular circles (Case 2).

In Case 1, delta_D = 0, so, W = 0. no work done.

In Case 2, D moves up one, and down one. Say there is a gain of 1 joule when it comes closer, and a loss of 1 joule when it goes back further... we're at the same distance as before. thus, delta_D = 0, and by that, W = 0.
 
  • #17
so, is there any other force beside the Earth gravity that pull the moon away from Earth? Such as, the Sun?
 
  • #18
Yes, every object in the universe has a gravitational effect on the moon- most of them negligible of course. I believe that the sun has a small but noticable effect on the moon. Jupiter, the largest of the planets, other planets, and non-solar system objects have no measurable effect on the moon.

The quick answer to the original question about "free energy" from gravity and magnetism is: gravity and magnetism are not "energy", they are forces. There is no "conservation of force" law.
 
  • #19
Thank you all for filling my curiosity. :)
 

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