Why Doesn't Mass of Electrons Increase?

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In summary, the mass of an orbiting electron doesn't increase when it absorbs energy, but it does increase when the momentum of the electron increases.
  • #1
nil1996
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(Warning, a dumb question incoming :smile:)

Just got curious while reading an article on photoelectric effect.
Why doesn't the mass of electrons increase(because electrons already revolve at the speed of light) when it absorbs photons instead of increasing radius of orbit?


(Sorry for my English.It isn't my first language.:smile:)
 
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  • #2
nil1996 said:
Why doesn't the mass of electrons increase (because electrons already revolve at the speed of light) when it absorbs photons instead of increasing radius of orbit?

Electrons don't revolve at the speed of light.
 
  • #3
Nugatory said:
Electrons don't revolve at the speed of light.

But they may be moving at near speed of light.And when objects near speed of light absorb energy they increase their mass,isn't it?
 
  • #4
nil1996 said:
But they may be moving at near speed of light.And when objects near speed of light absorb energy they increase their mass,isn't it?

Only from the point of view of a remote observer. An object's mass in its own frame of reference is called the invariant mass, and as the name implies, it doesn't change.
 
  • #5
nil1996 said:
But they may be moving at near speed of light.And when objects near speed of light absorb energy they increase their mass,isn't it?

I thought that might be what you're getting at, and the answer is "no, not really". Mathematically the relationship you're looking for is ##E^2 = (m_0c^2)^2 + (pc)^2## where ##m_0## is the mass of the object at rest and ##p## is the momentum. If the energy increases, the momentum must increase... and if the momentum increases enough, the electron will be able to escape.

The idea that mass increases with speed isn't outright wrong, but it has limited usefulness, and orbiting electrons are one of the situations where it doesn't apply. You'll hear a lot about it in the popular press and in some introductions to special relativity, but it's mostly a holdover from earlier days. The equation above (which, interestingly, reduces to ##E=mc^2## when ##p=0##) is more flexible and generally applicable.
 
  • #6
ok thanks a lot guys:smile:
 

FAQ: Why Doesn't Mass of Electrons Increase?

1. Why doesn't the mass of electrons increase as they gain energy?

The mass of an electron is considered to be constant, meaning that it does not change regardless of its energy level. The mass of an electron is determined by its rest mass, which is a fundamental physical constant. As electrons gain energy, they do not increase in mass, but rather they increase in velocity and momentum.

2. Can the mass of electrons ever increase?

No, the mass of an electron cannot increase. According to the theory of relativity, as an object's speed approaches the speed of light, its mass also approaches infinity. However, the mass of an electron is already at its maximum limit, so it cannot increase any further.

3. How does the mass of an electron affect its behavior?

The mass of an electron plays a crucial role in its behavior. Since electrons have a very small mass, they are able to move quickly and easily interact with other particles. This is why electrons are responsible for electricity and are a key component in many chemical reactions.

4. Is it possible for the mass of an electron to decrease?

No, the mass of an electron cannot decrease either. As mentioned earlier, the mass of an electron is determined by its rest mass, which is a fundamental constant. This means that the mass of an electron cannot be altered or reduced in any way.

5. How do scientists measure the mass of an electron?

The mass of an electron is measured using a device called a mass spectrometer. This device uses electric and magnetic fields to separate particles based on their mass-to-charge ratio. By comparing the deflection of electrons to that of known particles, scientists can determine the mass of an electron. This method is highly accurate and has been used to determine the mass of electrons to be approximately 9.109 x 10^-31 kilograms.

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