Work done on or by any object?

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Discussion Overview

The discussion centers around the concept of work in physics, specifically whether the force applied to an object must be perpendicular to the displacement for work to be done. Participants explore various examples, including a ball thrown upward, and question the relationship between force and displacement in the context of work.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Technical explanation

Main Points Raised

  • Some participants assert that for work to be done, the force must have a component parallel to the displacement, questioning the idea that force can be perpendicular to displacement.
  • Others argue that a force must act in the direction of the displacement for work to occur, using the example of a ball thrown upward to illustrate their point.
  • A few participants express confusion over the definitions and relationships between work, force, and displacement, suggesting that the formula for work may be misapplied or misunderstood.
  • One participant mentions that the scalar product of force and displacement is zero when they are perpendicular, indicating that no work is done in that case.
  • Some comments reflect on the tone of the discussion, with participants noting instances of perceived rudeness and suggesting that a more respectful dialogue would be beneficial.
  • There is mention of the importance of understanding both the mathematical and physical aspects of the concepts being discussed.

Areas of Agreement / Disagreement

Participants do not reach a consensus on whether the force must be perpendicular or parallel to the displacement for work to be done. Multiple competing views remain, with some arguing for the necessity of a parallel component while others question this interpretation.

Contextual Notes

Some participants express uncertainty about the definitions and applications of work, force, and displacement, indicating that there may be missing assumptions or misunderstandings in the discussion.

Momento
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If work is done on or by a object. Is the force perpendicular to the displacement? For any object that is in motion or able to do work or work is being done on it.

Example:

A ball thrown up in the sky, force applied on the ball is perpendicular to the displacement.(Is this applied on all?)

Thanks.
 
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Momento said:
If work is done on or by a object. Is the force perpendicular to the displacement? For any object that is in motion or able to do work or work is being done on it.

Example:

A ball thrown up in the sky, force applied on the ball is perpendicular to the displacement.(Is this applied on all?)

Thanks.
Perhaps you should re-think that statement. How does the ball go up of there is no force in that direction. How does it accelerate in the horizontal direction without a force in that direction too?
 
sophiecentaur said:
Perhaps you should re-think that statement. How does the ball go up of there is no force in that direction. How does it accelerate in the horizontal direction without a force in that direction too?

Not really sure where you're going at here?
 
Momento said:
If work is done on or by a object. Is the force perpendicular to the displacement? For any object that is in motion or able to do work or work is being done on it.
In order for a force to do work, it must have a component parallel to the displacement.

Example:

A ball thrown up in the sky, force applied on the ball is perpendicular to the displacement.(Is this applied on all?)
What force are you talking about? The force of the hand that launches the ball? If so, that force is in the same direction as the displacement, assuming the ball is thrown vertically upward.
 
Momento said:
If work is done on or by a object. Is the force perpendicular to the displacement?
http://en.wikipedia.org/wiki/Work_(physics)
only the component of the force parallel to the application point velocity is doing work
 
I know that W = F x D

Where force has to be perpendicular with distance is that correct?

(Sorry I didn't really get all you're points so... I used bad example at the wrong time.)
 
Momento said:
I know that W = F x D

Where force has to be perpendicular with distance is that correct?
No, force has to be parallel to the displacement (at least in part).

Work is the scalar product of two vectors:
[tex]W = \vec{F}\cdot\vec{D} = FD\cos\theta[/tex]
Where θ is the angle between the two vectors. If they are perpendicular, that scalar product will be zero. (Cosθ = 0 when θ = 90°.)
 
I think memento is confusing work with moments, perhaps. That could explain what's emerged from his memory: right formula by wrong context. :-)
 
Doc Al said:
No, force has to be parallel to the displacement (at least in part).

Work is the scalar product of two vectors:
[tex]W = \vec{F}\cdot\vec{D} = FD\cos\theta[/tex]
Where θ is the angle between the two vectors. If they are perpendicular, that scalar product will be zero. (Cosθ = 0 when θ = 90°.)

Thank you!
 
  • #10
Amazing. Never seen someone that needs to use scalar products of vectors to understand that in order to throw a ball UP the force on the ball has to be UP and not for example sideways. More time in the garden and less on the xbox perhaps :-)
 
  • #11
CWatters said:
Amazing. Never seen someone that needs to use scalar products of vectors to understand that in order to throw a ball UP the force on the ball has to be UP and not for example sideways. More time in the garden and less on the xbox perhaps :-)

Less competition for me!
 
  • #12
CWatters said:
Amazing. Never seen someone that needs to use scalar products of vectors to understand that in order to throw a ball UP the force on the ball has to be UP and not for example sideways. More time in the garden and less on the xbox perhaps :-)



dipole said:
Less competition for me!

It's also AMAZING to find rude people on this site who would join a discussion just to reply in a very childish manner. "AMAZING"

Thanks to everyone who help me out with this just needed some clarification.
 
  • #13
Momento said:
It's also AMAZING to find rude people on this site who would join a discussion just to reply in a very childish manner. "AMAZING"

Thanks to everyone who help me out with this just needed some clarification.

I do think he has a point, though. It can hardly be surprising that it takes an UP force to have an effect in the UP direction. I know one can't always rely on 'common sense' in Physics - the Greeks (ancient ones, that is) fell over when they tried that - but, nevertheless . . . .
"Rude" is hardly the description, though. Have you never seen REAL RUDE on the internet?
 
  • #14
sophiecentaur said:
I do think he has a point, though. It can hardly be surprising that it takes an UP force to have an effect in the UP direction. I know one can't always rely on 'common sense' in Physics - the Greeks (ancient ones, that is) fell over when they tried that - but, nevertheless . . . .
"Rude" is hardly the description, though. Have you never seen REAL RUDE on the internet?

I have, but in a forum like this I doubted to find such manner.
 
  • #15
Well . . . . with respect, if you had looked up the definition of work before you asked your question (thousands of possible links) you would have not asked it. Forums like this are supposed to entertain the people who answer the questions as well as the questioners and I don't think it's too much to ask that people do some of their own research before asking their questions. You know - just make a bit of an effort!
 
  • #16
I don't see any need to be rude though.
 
  • #17
Momento said:
It's also AMAZING to find rude people on this site who would join a discussion just to reply in a very childish manner. "AMAZING"

Momento, CWatters was making the friendly and helpful point that understanding a physics formula doesn't just mean understanding the maths, it also means understanding the reality

something which you could have checked just by actually throwing something in (for example) the garden, and watching it :wink:
 
  • #18
But I see a great need to put a bit of effort into one's questions. That, also, is a matter of courtesy.
Anyway - why be so thin skinned about it? We delivered a useful answer - even though it may not have been well deserved.
 
  • #19
Please accept my apologies. No offense intended.
 
  • #20
Momento said:
I know that W = F x D

Where force has to be perpendicular with distance is that correct?

(Sorry I didn't really get all you're points so... I used bad example at the wrong time.)

You are interpreting the symbol "×" for cross product in vector multiplication. The symbol "×" is not always used for cross product. The symbol "×" is often used for scalar multiplication (multiplication of two numbers). That is how it is introduced.
Work is the inner product between the two vectors, force and displacement. Other people on this forum have described the inner product.
Just for later reference, the formula that you used is valid for torque. W is the torque, F is the force vector, D is the position vector relative to a fulcrum point, and "×" is the cross product. I bring this up only because I have seen some writers refer to ω as torque.
 

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