petrushkagoogol
- 28
- 4
Why is gravity always attractive in nature ?
The discussion revolves around the nature of gravity and why it is always attractive. Participants explore theoretical and conceptual aspects of gravity, touching on its fundamental characteristics, the role of energy, and comparisons with other forces.
Participants do not reach a consensus on the fundamental nature of gravity or the implications of gravitational potential energy. Multiple competing views and uncertainties remain throughout the discussion.
Some statements rely on specific definitions of energy and gravitational potential, which may not be universally accepted. The discussion also highlights the complexity of gravitational interactions and the nuances in interpreting experimental results.
I agree that, at least for now, gravity appears to be a fundamental phenomenon. I think I know what you are saying about energy being positive (as in ##E = \sqrt{(pc)^2 + (mc^2)^2}##) but of course energy itself is often expressed as a negative quantity (e.g. binding energy, potential energy).mfb said:Physics cannot answer "why" questions on a fundamental level. If you ask "why" long enough, you'll always get to "because we observe that the universe is like that".
As simplified description, gravity acts on the energy of objects - most objects have their mass as largest contribution to their total energy. Energy is always positive (this is an observation - but a universe with negative energies would look completely different), so gravity always attracts.
I think we know why time always moves from the past to the future. I don't think we yet fully understand why (or perhaps even if) mass always attracts other mass by gravity.David Lewis said:For the same reason time always moves from past to future.
So are positive charges. But they don't attract each other.Khashishi said:Because masses are always positive.
This makes no sense. Can you clarify what you are saying? Do you not believe that positive and negative charges attract each other?TahirGorgen said:Maybey because their is no other attraction force in our galaxy and not only because the Gravity pull of one is more powerfull than the other.
expressing potential energy as a negative quantity is a convention...not a requirementAndrew Mason said:I agree that, at least for now, gravity appears to be a fundamental phenomenon. I think I know what you are saying about energy being positive (as in ##E = \sqrt{(pc)^2 + (mc^2)^2}##) but of course energy itself is often expressed as a negative quantity (e.g. binding energy, potential energy).I think we know why time always moves from the past to the future. I don't think we yet fully understand why (or perhaps even if) mass always attracts other mass by gravity.
AM
Yes. But unless you want to treat gravitational potential energy as decreasing with increasing separation distance, gravitational potential energy has to be expressed as a negative. So it is not an arbitrary convention.lychette said:expressing potential energy as a negative quantity is a convention...not a requirement
The point being made is that only differences in gravitational potential energy are physically significant. The numeric value is irrelevant. One is free to choose a baseline potential energy of zero at the surface of the gravitating object. Then gravitational potential energy is positive everywhere [above the surface] and is still increasing with increasing separation.Andrew Mason said:Yes. But unless you want to treat gravitational potential energy as decreasing with increasing separation distance, gravitational potential energy has to be expressed as a negative. So it is not an arbitrary convention.
Then it is negative below the surface. The point is that energy is often considered negative for real physical reasons - hence the need to at least qualify the statement "a universe with negative energies would look completely different".jbriggs444 said:The point being made is that only differences in gravitational potential energy are physically significant. The numeric value is irrelevant. One is free to choose a baseline potential energy of zero at the surface of the gravitating object. Then gravitational potential energy is positive everywhere [above the surface] and is still increasing with increasing separation.
It does depend on distance.Cres Huang said:The important fact that has been overlooked is, gravitational acceleration is independent of composition, shape, size, and distance.
There is no paradox. It would be odd if the force on an object would not depend on the total mass and the mass distribution of the other object.Cres Huang said:However, the paradox is, attracting acceleration is dependent upon composition, shape, size, and distance.
What?Cres Huang said:Therefore, isn't gravity not attraction force, or it does not pull?
mfb said:It does depend on distance.There is no paradox. It would be odd if the force on an object would not depend on the total mass and the mass distribution of the other object.What?
Gravity is clearly an attractive force.
Cres Huang said:Doesn't the hammer and feather drop performed by David Scott in Apollo 15 show the independent of mass and gravitational acceleration?
The force on body A does not depend on its own mass for a given separation from body B. So acceleration relative to the centre of mass of that two body system (A and B) only depends on that separation. But that force/acceleration during a "fall" depends on the rate of change of separation, ie. the magnitude of the acceleration of A relative to the centre of mass plus the |acceleration| of B relative to that point. The latter does depend on the mass of body A. So, in that respect, acceleration https://www.physicsforums.com/posts/5586519/editf a body is not necessarily independent of its mass.mfb said:The acceleration of the individual objects does not depend on their mass - this is exact in Newtonian gravity. The acceleration relative to the ground can depend on mass, if we don't neglect the acceleration of this ground.
The force does depend on the mass.Andrew Mason said:The force on body A does not depend on its own mass for a given separation from body B.
Of course. I should have said "force per unit mass".mfb said:The force does depend on the mass.
I was just following up on Perok's question "If he had dropped another moon what would have happened?". And the answer is that 1. the time of fall would be shorter and 2. the average acceleration over that time would be greater.At any given point in time, if the other constraints are the same (in particular, distance to the source mass), acceleration is the same. If you compare two setups where you replace one object by a heavier object, the other constraints won't stay the same, but that is a different statement. An object also has a different trajectory if it is so large that it is standing on the ground.
First of all, I appreciate and enjoy this discussion very much. Thank you!mfb said:(a) the experiments showed nothing new, countless other experiments have shown the same before (we have vacuum chambers on Earth... but other experiments are much more sensitive). The Apollo spacecraft could not have reached the Moon otherwise, for example.
(b) the experiment gave an example of the general principle that the gravitational acceleration of an object is independent of its own mass. The acceleration still depends on the mass of the Moon and the distance of the objects to it, but those two things were the same for both falling objects.
Do you mean performing the same experiment on different moon (a), or dropping a moon along with the hammer and the feather on our Moon (b)?PeroK said:If he had dropped another moon what would have happened?
Cres Huang said:(b) Does it make any difference if he had dropped the Lunar Lander, instead of the hammer, along with the feather on our Moon? If it was the size of another moon, I believe it would be a Moon-quake?
Yes. F=MmG/r2, and if you look at the acceleration of one of the objects (e.g. the one with mass m), then a=F/m=MG/r2 which does not depend on m any more.Cres Huang said:(b) You said the gravitational acceleration of an object is independent of its own mass, doesn't it mean the gravitational acceleration of the feather, the hammer,... and the Moon are all independent of their own masses?
The sum of masses does not matter. Only the product appears in formulas.Cres Huang said:Since total mass of (Moon + hammer) is larger than the total mass of (Moon + feather)
The force is larger, but acceleration is force divided by mass, so the mass cancels in the calculation.Cres Huang said:wouldn't the attraction force between the Moon and the hammer be greater?
The strength of the gravitational field is given by the mass of the moon and the distance to it.Cres Huang said:I believe the acceleration is dependent on the strength of the gravity field, not necessary the mass.
Sure.Cres Huang said:(c) Logically, Moon would accelerate toward the hammer and the feather by mutual attracting force even it is undetectable, isn't it?
Depends on the relative orientation of the magnets. Magnets are not a good model for this reason.Cres Huang said:I believe the easiest attraction force to experiment is magnetic attraction. For example, a free-moving large magnetic ball will also accelerate toward a free-moving small magnetic ball, only not as much, isn't it?
Theoretically yes, but the difference is completely negligible. At that level of precision the attraction between hammer and feather could be relevant as well.Cres Huang said:What if David Scott set the feather on the top end, further from the ground, of the hammer, would the hammer accelerate away from the feather?
No.Cres Huang said:My point is, do the sizes of objects matter?
Correction, magnetic slime.Cres Huang said:magnetic slim
David Scott's hammer feather drop, along with all other falling body experiments, shows:mfb said:the experiment gave an example of the general principle that the gravitational acceleration of an object is independent of its own mass.
Gravitational acceleration is independent of its mass. It is not necssarily independent of its mass distribution, or size. For example, a 100 T mass in the form of a thin wire stretched from a satellite to the Earth surface will experience different gravitational accelerations than a 100T mass located at the midpoint of the stretched wire.Cres Huang said:Correction, magnetic slime,
David Scott's hammer feather drop, along with all other falling body experiments, shows:
The gravitational acceleration of an object is independent of it's shape, size, and surface; in addition to it's own mass, isn't it?
Can you explain:Andrew Mason said:Gravitational acceleration is independent of its mass. It is not necssarily independent of its mass distribution, or size.
Cres Huang said:My point is, do the sizes of objects matter?
mfb said:No.
What kind of difference, which mass would have higher gravitational acceleration, one at midpoint?Andrew Mason said:a 100 T mass in the form of a thin wire stretched from a satellite to the Earth surface will experience different gravitational accelerations than a 100T mass located at the midpoint of the stretched wire.