Which is Better for Mechanics: mg or W (Weight)?

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In discussions about mechanics, many prefer using "mg" for weight instead of "W" to avoid confusion with work. Some argue that since W = mg is a definition, the choice seems unnecessary. However, using "mg" can simplify spotting cancellations in equations. Others mention that they use both terms depending on whether mass or weight is provided, but lean towards "mg" for clarity. Overall, the preference for "mg" is primarily for ease of understanding and teaching.
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When working out problems in mechanics by drawing free body diagrams and so on, I personally find it better to write mg rather than W (weight) because I confuse it with work.
 
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I prefer mg as well.

CS
 
Mg definitely, I find it easier to spot cancellations.
 
This seems like an odd question to me because W = mg is a definition of W so I don't see why people would choose one over the other. To me is like asking whether I like A or LW for the area of a square with sides L and W. Since A = LW how can you choose what you prefer?

Good question in fact. What do you prefer in the equation A = LW. Do you prefer A or do you prefer LW?

Pete
 
Ed Aboud said:
Mg definitely, I find it easier to spot cancellations.

Seconded … same reason. :smile:
 
If I'm given weight I use W and if I'm given mass I use mg. It doesn't really matter, they're the same thing.
 
I use both depending on whether I'm given weight, or mass, like Kurdt. On the other hand, I usually substitute in mg for w whenever I can so, I have to vote for mg.
 
I write \vec W, which won't be confused with work.
 
I never use any letter than capital F to stand for a force, so I write:

F_g

Or sometimes

F_{Weight}

to help the students.
 

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