Can mass be measured directly in the absence of gravity?

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Measuring an object's mass in the absence of gravity is possible through methods that rely on oscillations and inertial properties. Techniques such as using a spring to observe the period of oscillation or employing a mass spectrometer can yield mass measurements without gravitational influence. The equivalence of gravitational and inertial mass allows for comparisons using Newton's second law, even in non-gravitational environments. While calculating mass from energy and momentum is common, direct measurement remains complex, often requiring knowledge of other physical properties. Understanding these principles enhances the comprehension of mass beyond conventional gravitational contexts.
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I was wondering about this and can't seem to think of a way this could be done so I have to ask. Is it possible to measure an object's mass directly in the absence of gravity? If so, how would you do it?
 
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Think in terms of oscillations.
 
The mass of elementary particles is usually found by measuring their energy and momentum and then using the equation m^2=E^2-p^2.
 
How about subjecting a particle/object of known charge to an electric field and measuring its acceleration.
 
phyzmatix said:
I was wondering about this and can't seem to think of a way this could be done so I have to ask. Is it possible to measure an object's mass directly in the absence of gravity? If so, how would you do it?

You may want to look into the standard mass spectrometer, where gravity is irrelevant in determining the mass of various particles.

Zz.
 
An ordinary balance works the same way in an accelerating rocket ship, or in a large rotating space station, as it does in the Earth's gravitational field.
 
Thanks for the input.

ZapperZ said:
You may want to look into the standard mass spectrometer, where gravity is irrelevant in determining the mass of various particles.

Zz.

Going to Google it right away! :smile:
 
You can also use the Newton force equation and bounce the particle off another particle of known mass. That assumes that gravitational mass and inertial mass are equivalent (or that you want to measure inertial mass).
 
Set up an apparatus that measures the resistance to change of an object when a force is applied. Base it off of a measurable constant such as some oscillatory constant.
 
  • #10
phyzmatix said:
I was wondering about this and can't seem to think of a way this could be done so I have to ask. Is it possible to measure an object's mass directly in the absence of gravity? If so, how would you do it?

That's easy, as Defennder has already pointed out you can just use a spring.
BTW, if I am not misstaken this is how keep track of how much the astronauts on the International Space Station weigh.
 
  • #11
Now that I finally have some time, I can ask some more questions! :-p

Defennder said:
Think in terms of oscillations.

As in spring? :confused:

clem said:
The mass of elementary particles is usually found by measuring their energy and momentum and then using the equation m^2=E^2-p^2.

That would mean you don't really measure the mass directly, but calculate it from measurements of other properties of the object. Thanks though :smile:

...on the side, how would you measure momentum?

nicksauce said:
How about subjecting a particle/object of known charge to an electric field and measuring its acceleration.

Thanks, but I had larger things in mind :biggrin:

And that would still mean that you calculate the mass based on the measured acceleration.

jtbell said:
An ordinary balance works the same way in an accelerating rocket ship, or in a large rotating space station, as it does in the Earth's gravitational field.

This is one of those things that makes you slap your forehead and go "of course" as soon as someone tells you :biggrin:

One question though, you'd still have to know the mass of the balancing pieces before you could make any meaningful measurements wouldn't you? And that would've had to be done say, on Earth or somewhere else where a gravitational field is present (?)

PhilDSP said:
You can also use the Newton force equation and bounce the particle off another particle of known mass. That assumes that gravitational mass and inertial mass are equivalent (or that you want to measure inertial mass).

Fair play, but you'd still be stuck if you didn't know the mass of the other particle.

Troponin said:
Set up an apparatus that measures the resistance to change of an object when a force is applied. Base it off of a measurable constant such as some oscillatory constant.

Would you mind giving me a more detailed breakdown of your idea?

f95toli said:
That's easy, as Defennder has already pointed out you can just use a spring.
BTW, if I am not misstaken this is how keep track of how much the astronauts on the International Space Station weigh.

How would you use a spring to measure the mass of an object directly?
 
  • #12
Yes the period of oscillation of a mass on spring is related to the mass. There isn't any way to measure mass "directly", or perhaps any other physical quantity. All these are measured by noting their effect on some quantifiable and observable physical phenomena. For example, a watch doesn't measure time; all it does it trace out a circular path, though it does so in an ordered and controlled means which allows us to interpret the result as time measurement.
 
  • #13
phyzmatix said:
One question though, you'd still have to know the mass of the balancing pieces before you could make any meaningful measurements wouldn't you? And that would've had to be done say, on Earth or somewhere else where a gravitational field is present (?)
A gravitational field isn't needed to define a standard for mass. If you had no kilogram around but instead had a small space rock, you could define that as one unit of mass. You could then carry out measuring masses of other object by applying Newton's second law and measuring masses in multiples of space rock.

It wouldn't be measured in standard SI units, but it will still convey meaningful information.
 
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  • #14
Defennder said:
Yes the period of oscillation of a mass on spring is related to the mass. There isn't any way to measure mass "directly", or perhaps any other physical quantity. All these are measured by noting their effect on some quantifiable and observable physical phenomena. For example, a watch doesn't measure time; all it does it trace out a circular path, though it does so in an ordered and controlled means which allows us to interpret the result as time measurement.

Thank you Defennder, that's very well said actually.

Dschumanji said:
A gravitational field isn't needed to define a standard for mass. If you had no kilogram around but instead had a small space rock, you could define that as one unit of mass. You could then carry out measuring masses of other object by applying Newton's second law and measuring masses in multiples of space rock.

It wouldn't be measured in standard SI units, but it will still convey meaningful information.

An excellent point. Didn't think of that.
 
  • #15
phyzmatix said:
you'd still have to know the mass of the balancing pieces before you could make any meaningful measurements wouldn't you? And that would've had to be done say, on Earth or somewhere else where a gravitational field is present (?)

Note that the official definition of the kilogram is "the mass of a specific object held in custody by the International Bureau of Weights and Measures in Paris." All other mass measurements ultimately reduce to comparision with this object.

You don't need a gravitational field to compare the masses of two objects. You can put them on a balance scale in an accelerating spaceship or rotating centrifuge, or you can attach them to a spring and measure the periods of oscillation, etc. (If two objects oscillate with the same frequency when attached to the same spring, they must have equal mass.)
 
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  • #16
jtbell said:
Note that the official definition of the kilogram is "the mass of a specific object held in custody by the International Bureau of Weights and Measures in Paris." All other mass measurements ultimately reduce to comparision with this object.

And so we learn! :biggrin:

I must say that I have a much better understanding of mass now than I had before asking this question (which is a bit ridiculous when you think about it, seeing that I've been using the term and doing various calculations with it for quite some time now), just goes to show, the things we take for granted...
 
  • #17
The most simple why i can think of is to simply determine the exact number of atom's from that object you want to weigh and then simply using mendeleev table you can determine the exact mass in the absence of gravity. Probably with a high performace spectrometer or an improved one you could determine the exact number and type of atoms from an object. Is this helpfull?
 
  • #18
THAT'S "simple"??!
 
  • #19
InertialViper said:
The most simple why i can think of is to simply determine the exact number of atom's from that object you want to weigh and then simply using mendeleev table you can determine the exact mass in the absence of gravity. Probably with a high performace spectrometer or an improved one you could determine the exact number and type of atoms from an object. Is this helpfull?
No apparently that's not enough. The weight of a composite material is different from a collection of homogenous ones, so you can't average the material composition for their respective individual elemental weights to get the mass.

The whole is more than the sum of its parts.
 

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