Finding weights on other planets

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Homework Help Overview

The discussion revolves around calculating the weight of a bag of sugar on different planets based on its weight on Earth. The problem involves understanding the relationship between weight, mass, and gravitational acceleration on the Moon and Jupiter compared to Earth.

Discussion Character

  • Conceptual clarification, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • Participants explore the distinction between weight and mass, with some discussing the conversion of pounds to Newtons. Others attempt to derive the mass from the weight given on Earth and apply gravitational ratios for the Moon and Jupiter.

Discussion Status

Some participants have provided guidance on the concepts of weight and mass, while others have shared their calculations. There appears to be a productive exploration of the problem, with multiple interpretations being discussed, though no explicit consensus has been reached.

Contextual Notes

Participants note the need for unit conversions and the implications of using different systems of measurement, which may affect the understanding of the problem.

themadperseid
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Finding weights on other planets URGENT

yeah, here comes a homework problem my class had that both me and my friends couldn't get. please help us :bugeye:

A bag of sugar weighs 5.00 lb on earth. what should it weigh in Newtons on the moon, where the free-fall acceleration is 1/6 that of earth. repeat for jupiter, where g is 2.64 times that on earth. find the mass of the bag of sugar in kilograms at each of the three locations.

The book answer is 3.71N, 58.7M, 2.27Kg

What just happened. can anyone walk me through this. My e-mail is madperseid@yahoo.com, and my aim sn is themadperseid. Thanks
 
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Weight is mg, where m is the mass and g is the gravitational acceleration.

For example, if an object has mass 5 kilograms, and is on a planet with g=10 m/s^2, then it weighs 50 Newton.

The problem is getting you to think about the difference between mass (the amount of stuff in an object) and weight (the force of gravity on an object).

You need to know that the freefall acceleration on Earth is 9.8 m/s^2. You'll also need to convert pounds to Newtons. (I don't know the conversion factor for that, since I live in a country which uses sensible units. I think pounds are a unit of weight, not mass, though.)
 
James R said:
I think pounds are a unit of weight, not mass, though.)

Depends on the system. In one version, pounds are force and mass is in poundals. In a more common system, there is the pound-force and the pound-mass: one pound-mass weighs one pound-force under one standard g.

And people say those aren't sensible units! Hmph.
 
riru, i hope u read this this morning. IVE GOT IT. ok, so here goes

w=mg
thus 5lbs=m*(9.8m/s^2)
since 5lbs is not ci units, convert, using the ratio that 1n=.2248lb
the conversion turns 5 lbs into 22.24n
22.24n=m*(9.8m/s^2)
due to the nature of n (kg*m/s^2), you can divide out g [m/s^2], leaving only the kg mass of the bag on Earth (22.7 kg)
then, since w=mg
you merely substitute the mass in, and multiply the gravity by the given ratio
example for moon (2.27kg*((9.8)*(1/6)))=3.7N
For the Jupiter one, you do the same, and multiply the gravity by the given ratio
example for Jupiter (2.27kg*((9.8)*(2.64)))=58.7n
 
I didn't bother to check the arithmetic, but you've got the concept down. Bravo!
 

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