Mass creation from m=e/c^2. is it even possible?

In summary: It would require 1kg of mass to produce the energy in the coil, assuming the mass is uranium in a reactor connected to your coil.Now the energy in the coil is energy in a different form. Electricity, it is no longer in the form of Mass.Energy is conserved.To answer the question of creating mass from other forms of energy such as heat or electricity though. I am not familiar with any experiments of the sort, the question of what exactly mass is I think is still very fuzzy. It is likely a relativistic correction of some sort on a very fundamental level. I think the last I heard physicists are still trying to understand why particles have the exact mass they do. The H
  • #1
avolaster
13
0
take a cunductive wire. coil it (for conventional space) then run electrons through it with 8.98755179 × 10^16 J (the same number for the speed of light squared) of energy. ( i realize that doing that is nearly or completely impossible). using the equation m=e/c^2 e and c^2 are the same. meaning that, at least theoretically, you would have 1 kg of mass, weighing about 9.8 N. anyways it's all cool theoretically, but would it actually create mass considering that the conductive wire could handle such energy or just waste a good atomic bomb?
 
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  • #2
It would require 1kg of mass to produce the energy in the coil, assuming the mass is uranium in a reactor connected to your coil.

Now the energy in the coil is energy in a different form. Electricity, it is no longer in the form of Mass.

Energy is conserved.

To answer the question of creating mass from other forms of energy such as heat or electricity though. I am not familiar with any experiments of the sort, the question of what exactly mass is I think is still very fuzzy. It is likely a relativistic correction of some sort on a very fundamental level. I think the last I heard physicists are still trying to understand why particles have the exact mass they do. The Higgs field theory also attempts to tackle the problem.
 
Last edited:
  • #3
You cannot create or destroy mass. You can only transfer it around, just like energy.
 
  • #4
LostConjugate said:
It would require 1kg of mass to produce the energy in the coil, assuming the mass is uranium in a reactor connected to your coil.

Now the energy in the coil is energy in a different form. Electricity, it is no longer in the form of Mass.

Energy is conserved.

To answer the question of creating mass from other forms of energy such as heat or electricity though. I am not familiar with any experiments of the sort, the question of what exactly mass is I think is still very fuzzy. It is likely a relativistic correction of some sort on a very fundamental level. I think the last I heard physicists are still trying to understand why particles have the exact mass they do. The Higgs field theory also attempts to tackle the problem.

Actually, the energy associated with accelerating a charged sphere, as an example, does increase its mass slightly, according to theory.

It's interesting to think about if the energy contained in a magnetic or electric field can actually act a source of gravitation if the density is high enough...
 
  • #5
LostConjugate said:
It would require 1kg of mass to produce the energy in the coil, assuming the mass is uranium in a reactor connected to your coil.

It would require 1kg Uranium only if ALL the atoms of uranium are converted to energy. Usually its is around 2-3%, not 100%.
 
  • #6
supratim1 said:
It would require 1kg Uranium only if ALL the atoms of uranium are converted to energy. Usually its is around 2-3%, not 100%.
Not quite. A 1 GWe reactor requires about 3 GW of heating power. This is about 100 million GJ or 10^17 Joules. Divide this by the square of the speed of light (about 10^17 m^2/sec^2) and you get the mass equivalent - 1 Kg actually converted to energy.

However, a 1 GWe reactor will use about 25 Tonnes (25,000 kg) of enriched uranium in a year, or about 175 T (175,000 kg) of natural U. So the 1 kg of mass equivalent of energy represents about .004 percent of the actual input enriched U mass or about .0006 percent of the input natural U mass.

AM
 
  • #7
so it means that 100% is not utilised, only a small fraction is converted to energy.
 
  • #8
supratim1 said:
so it means that 100% is not utilised, only a small fraction is converted to energy.
Yes. About half of the U235 undergoes fission. This is about 2-3% of the total uranium fuel for reactors using enriched U fuel (about .5% of unenriched U in reactors using natural U - eg. Candu), but only a tiny fraction of the fissioned U mass is transformed into energy.

AM
 
  • #9
supratim1 said:
It would require 1kg Uranium only if ALL the atoms of uranium are converted to energy. Usually its is around 2-3%, not 100%.

That is why the reactor has 50kg of Uranium ready to go. I only stated that once it converts the mass to electrical energy it has converted 1kg. It is simplified yes. :)
 
  • #10
pergradus said:
Actually, the energy associated with accelerating a charged sphere, as an example, does increase its mass slightly, according to theory.

It's interesting to think about if the energy contained in a magnetic or electric field can actually act a source of gravitation if the density is high enough...

That is relativistic mass, only measured as higher mass from a relative reference frame.
 
  • #11
LostConjugate said:
That is relativistic mass, only measured as higher mass from a relative reference frame.
No. It is inertial mass. Potential energy in any form can be converted to electromagnetic energy in the form of photos of energy [itex]E = h\nu[/itex]. A mass that emits a photon has its inertia is diminished by an amount [itex]m = h\nu/c^2[/itex]. A mass that absorbs such a photon has its inertia increased by the same amount. So the more potential energy that an object has, the greater its inertia.

AM
 
  • #12
It was my understanding that in OP's example, the wire WOULD in fact weigh 1kg more. Electrical, chemical, mechanical, nuclear, heat...whatever the energy, it's going to equal mc^2. Is that not the case?
 
  • #13
Lsos said:
It was my understanding that in OP's example, the wire WOULD in fact weigh 1kg more. Electrical, chemical, mechanical, nuclear, heat...whatever the energy, it's going to equal mc^2. Is that not the case?
Yes, that is correct.

AM
 
  • #14
avolaster said:
take a cunductive wire. coil it (for conventional space) then run electrons through it with 8.98755179 × 10^16 J (the same number for the speed of light squared) of energy. ( i realize that doing that is nearly or completely impossible). using the equation m=e/c^2 e and c^2 are the same. meaning that, at least theoretically, you would have 1 kg of mass, weighing about 9.8 N. anyways it's all cool theoretically, but would it actually create mass considering that the conductive wire could handle such energy or just waste a good atomic bomb?

Yes, if you use an nuclear reactor that consumes 1kg of fuel (the fuel lost 1kg of mass), then you are creating another 1kg of mass via the circuit, e.g. heat, when molecules are heated they gain mass. But that is quite a sum of energy, probably much greater than the most powerful lighntening. If you are not going to commit suiside, better not do that.
 
  • #15
supratim1 said:
It would require 1kg Uranium only if ALL the atoms of uranium are converted to energy. Usually its is around 2-3%, not 100%.

Then you can use 50kg uranium, but that is probably a super A-bomb, which probably can destroy a small country.
 
  • #16
yes it can. 100% efficiency will be hell for a bomb, and heaven for a power plant.
 

Related to Mass creation from m=e/c^2. is it even possible?

1. Is mass creation from "m=e/c^2" a real concept in science?

Yes, the equation "m=e/c^2" is a fundamental concept in the theory of relativity, developed by Albert Einstein. It states that mass (m) is equivalent to energy (e) divided by the speed of light squared (c^2).

2. Can mass be created from pure energy?

According to the theory of relativity, energy and mass are interchangeable and can be converted into one another. This has been demonstrated through experiments, such as the splitting of an atom into smaller particles which release a large amount of energy.

3. What are the implications of mass creation from "m=e/c^2"?

The concept of mass creation from "m=e/c^2" has significant implications in the fields of physics and astronomy. It helps explain the relationship between energy and mass and has been used to develop theories of space-time, gravity, and the behavior of objects at high speeds.

4. Is mass creation from "m=e/c^2" possible to observe or measure?

While mass creation from "m=e/c^2" has been proven through experiments, it is not something that can be directly observed or measured. The effects of this concept can be observed, such as in nuclear reactions, but the actual creation of mass from energy is not something that can be observed in isolation.

5. Are there any limitations to mass creation from "m=e/c^2"?

The equation "m=e/c^2" holds true for objects moving at a constant speed, but at high speeds or in the presence of strong gravitational fields, the relationship between energy and mass becomes more complex. Additionally, the conversion of mass into energy is not a 100% efficient process, meaning some mass will be lost in the conversion.

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