Is 'lb per ft' a Unit of Force or Work? Confirm & Explain Here

AI Thread Summary
The discussion clarifies that "lb per ft" is a unit of distributed load, representing force per unit length, rather than a unit of force or work. Work is defined as force multiplied by displacement, with units expressed as ft-lb, not lb/ft. The confusion stems from a reference in a TV show, where the character mistakenly associates lb/ft with work. Participants agree that lb-ft is the correct unit for work in the English system. Ultimately, the distinction between these units is crucial for accurate engineering calculations.
dangish
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So in this engineering course I do at my university called Statics, we often use a unit of lb per ft as a unit of force when calculating moments.

However, I was just watching an episode of Big Bang Theory when Sheldon said something about a common mistake being when people use lb per ft as a unit of force and that it's rather a unit of work.

Can anyone confirm this and explain the reasoning behind it?
 
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You're both wrong.

The unit lb per ft is for a distributed load. It's a force per unit length, not simply a force.

Work is a force multiplied by a displacement, so its units are ft-lb, not lb/ft.
 
ya I didnt mean lb/ft i meant to multiply them

so why would he say it was a unit of work, there must be some reason
 
I agree with vela - the unit of work in the English system is lb-ft. Could it be that you misheard the speaker?
 
dangish said:
so why would he say it was a unit of work, there must be some reason
What is the "it" you are referring to? ft-lb?
 
Nope its in the season finale of season 1, the only connection I can make is that work = force*distance which could also be a ft*lb
 
yes the it was referring to a ft-lb
 
Im not agreeing nor disagreeing with either of you, I was just curious as to what the guy on the show meant haha
 
dangish said:
Nope its in the season finale of season 1, the only connection I can make is that work = force*distance which could also be a ft*lb
That's pretty much it.
 
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