Measuring Mass on Earth and the Moon: How Does a Beam Balance Recognize Weight?

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    Mass Measuring
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Discussion Overview

The discussion revolves around how a beam balance measures mass and how its readings may differ when used on Earth versus the Moon. Participants explore the principles behind beam balances, the relationship between mass and weight, and the implications of gravitational differences on measurements.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • Some participants assert that mass is independent of location, while others question how a beam balance recognizes mass in different gravitational fields.
  • One participant states that a beam balance measures 1 kg as approximately 10 N on Earth and raises concerns about how this would translate to the Moon, where 1 kg exerts a force of 1.8 N.
  • Another participant clarifies that a beam balance compares two masses and should yield the same readings on the Moon as on Earth.
  • There is a discussion about the differences between beam balances and electronic or top pan balances, with some participants seeking clarification on how these different types function under varying gravitational conditions.
  • One participant mentions that a scale marked in Newtons would provide accurate readings on the Moon, while a scale marked in kilograms would not.

Areas of Agreement / Disagreement

Participants express differing views on how gravitational differences affect the readings of beam balances, leading to unresolved questions about the implications of using different types of balances in varying gravitational fields.

Contextual Notes

Some participants assume that the beam balance operates under the principle of comparing forces, while others suggest that it fundamentally compares masses. There is also uncertainty regarding the specific functioning of electronic versus mechanical balances in different gravitational environments.

adjacent
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If a person has actually 1 kg(for example)(on earth)how will a beam balance recognize it?What if the person was on the moon, will the beam balance show 1kg there too?if so How?

And how can one find gravitational acceleration if he does not know mass of an object(he knows Force)
 
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The mass is independent of the location.
how will a beam balance recognize it?
It compares it with a reference object with known mass.
What if the person was on the moon, will the beam balance show 1kg there too?if so How?
Why should it give a different result?
And how can one find gravitational acceleration if he does not know mass of an object(he knows Force)
Let it drop down, and measure the acceleration? There is a better solution, but I get the impression this could be a homework problem.
 
Its Not a homework problem.
A beam balance on Earth measures 1 kg as approximately 10N.
What will happen when the balance is on moon?1kg has now a force of 1.8N
Beam balance recognize 10N as 1kg (I think)
When moon exerts 1.8N on 1kg,Will not the readings differ now?
Will not it show a mass of 0.18Kg
 
A beam balance just compares two masses.
 
Can you please explain that answer Doc Al..
Doesn't a beam balance rely on the forces acting on them?
 
Here's a picture of a beam balance (an old fashioned one):
beam-balance.jpg

Two masses that balance on Earth will still balance on the moon.
 
adjacent said:
Doesn't a beam balance rely on the forces acting on them?
All that matters is that the forces are equal.
 
Oh sorry i was asking about toppan balance or electronic.
 
adjacent said:
Oh sorry i was referring to top pan balance
Give me an example of just what you mean. It depends on how the "balance" works. If it's really a balance, then it won't matter.
 
  • #10
a balance recognize 10N as 1kg
moon exerts 1.8N to 1kg.
will it differ?
Are there other balances that does not depend on forces?
 

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  • #11
adjacent said:
a balance recognize 10N as 1kg
moon exerts 1.8N to 1kg.
will it differ?
The scale you illustrated measures the displacement of a spring, which is proportional to the force exerted. The scale is marked in kg for use on earth. Take it to the moon and you'll get the "wrong" reading. If the scale is marked in Newton's, it will work just fine.

Are there other balances that does not depend on forces?
The beam balance that I illustrated will compare two masses. Works just as well on the moon as on earth.
 
  • #12
Thank you for your brilliant answer
 

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