Understanding Mass Dilation: Exploring the Mysterious Concept of Mass in Physics

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In summary, mass dilation states that when approaching the speed of light, from an outside observer, the mass of the object will be recorded as being greater than that recorded by the object itself."This would mean that particles appear from no where from one point of view but not from another. There will be two different counts of particles from the same thing!
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kurt.physics
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I just have a question relating to Mass Dilation;

Mass is defined (by the dictionary) as

dictionary said:
a collection of incoherent particles, parts, or objects regarded as forming one body

Now, mass is a collection of particles - protons, neutrons and electrons. Mass dilation states that when approaching the speed of light, from an outside observer, the mass of the object will be recorded as being greater than that recorded by the object itself.

[The way Michio Kaku says it] How could this be?

This would mean that particles appear from no where from one point of view but not from another. There will be two different counts of particles from the same thing!

Could someone please explain?
 
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The definition of mass you give is rubbish.

Inertial mass is the tendency to resist acceleration, and gravitational mass is the source of gravity. It has nothing to do with 'collections of incoherent particles'.

Get a better dictionary.

This would mean that particles appear from no where from one point of view but not from another. There will be two different counts of particles from the same thing!
No, it does not. The apparent increase in 'ponderability' ( an old term for mass) would apply to individual entities.
 
  • #3
One must do work to make a mass at rest accelerate (one must overcome its inertia, which is directly related to the mass' rest energy content, as mentioned by Mentz114).

By performing this work, one expends their own energy, which is then transferred to the mass in the form of kinetic energy. Since the total amount of energy within the mass has now increased (rest + kinetic = total), its inertia has also increased, making the mass even harder to further accelerate. By the time the mass has reached nearly the speed of light, its kinetic energy becomes incredibly great, and so it would take an incredibly great amount of extra energy to accelerate it further even by the slightest amount.

In other words, it's a no-win situation for anyone wanting to accelerate a mass to the speed of light. One must add energy to the body to accelerate it, but by doing so, one makes the body harder to accelerate further.

This is why it's impossible to accelerate a mass to the speed of light -- it would take an infinite amount of energy to do so, and there is not an infinite amount of energy at one's disposal to do so.
 
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  • #4
kurt.physics said:
I just have a question relating to Mass Dilation;

Mass is defined (by the dictionary) as?
That definition of mass sounded like a medical definition, as in "your MRI shows a mass in your liver, we need to do a biopsy". What you need is a physical definition, not a dictionary definition. Among other ways to define it mass is the norm (aka magnitude) of the momentum divided by the norm of the velocity.
kurt.physics said:
Now, mass is a collection of particles - protons, neutrons and electrons. Mass dilation states that when approaching the speed of light, from an outside observer, the mass of the object will be recorded as being greater than that recorded by the object itself.

[The way Michio Kaku says it] How could this be?

This would mean that particles appear from no where from one point of view but not from another. There will be two different counts of particles from the same thing!

Could someone please explain?
You have stepped into the middle of a running argument here on PF (though the usual participants seem to have missed this thread). There are basically 2 distinct meanings for the term "mass" in physics. They are "relativistic mass" and "rest mass". Generally physicists say "mass" without any qualifiers they mean "rest mass". Rest mass does not dilate and it is the quantity that is a fundamental property of the particle. Relativistic mass is as much a property of the observer as the particle, so it is not necessary that there be more particles when it increases.
 

1. What is mass dilation?

Mass dilation is a phenomenon in which the mass of an object appears to increase as its velocity approaches the speed of light. This is a consequence of Einstein's theory of relativity, which states that as an object's velocity increases, its mass and length will also increase.

2. How does mass dilation affect time?

Mass dilation and time dilation are closely related effects. As an object's velocity increases, time appears to slow down for that object relative to an observer. This means that an object with a higher velocity will experience time passing more slowly than an object with a lower velocity, and their clocks will be out of sync.

3. Can mass dilation be observed in everyday life?

Mass dilation is most noticeable at extremely high velocities, such as those of particles in particle accelerators. However, it can also be observed in everyday life through the use of atomic clocks, which are able to measure time with incredible precision and have been used to demonstrate the effects of time dilation.

4. How does mass dilation impact the mass-energy equivalence equation?

Einstein's famous equation, E=mc², shows the relationship between mass and energy. Mass dilation has a direct impact on this equation, as an object's increase in mass due to its velocity will also result in an increase in its energy. This equation has been confirmed through various experiments and is a fundamental principle in modern physics.

5. Can mass dilation be reversed?

According to the theory of relativity, mass dilation is a natural consequence of an object's velocity approaching the speed of light. As such, it cannot be reversed. However, an object's velocity can be decreased, which will result in a decrease in its observed mass. This is why, for example, astronauts appear to age more slowly when traveling in space at high speeds compared to those on Earth.

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