Centrifugal Force Explained: Inertial vs Rotating Frames

In summary: Centrifugal force is the reaction force to centripetal force, not the force that causes the rotation in the first place.
  • #1
Lengalicious
163
0
I don't understand how its a fictitious force and why you need to be in the rotating frame of reference to observe it? In the example of the moon and the Earth and its tides. You have the centripetal force causing the tides to increase at the point where the Earth is facing the moon and the centrifugal force to form tides where the Earth is opposing the moon. Now this can be observed when your at some arbitrary point in space in an inertial reference frame can't it? If I am floating in space above the Earth at a point where i can observe both points of the Earth in mention simultaneously then i would observe both tides would i not? If the centrifugal force was fake, then i would not observe the tide in the opposing side of the Earth and if I am standing on the Earth in the non inertial reference frame i still observe the tide? So i don't understand, i must have something terribly misconstrueded here.
 
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  • #2
The tides are the result of the moon's gravity, not centrifugal force. Your propositions are severely flawed and I suggest you read up on tides.

http://en.wikipedia.org/wiki/Tide
http://en.wikipedia.org/wiki/Tidal_force

That said, centrifugal force is merely the result of centripetal force combined with tangential movement. If something is in a centrifuge, it's not literally being pushed straight out from the center, it's being restricted when trying to travel on a tangent by centripetal force.
 
  • #3
In our class we were taught that centripetal and centrifugal forces were an example of Newtons 3rd law.
Centripetal force is the force towards the circle centre which acts on the object going in a circle
Centrifugal force is the force acting on the object at the centre of the circle and this is an outdated force.
In circular motion questions it always seems to be about the object going in a circle so centrifugal force never really comes up.
If you imagine a hammer thrower whirling round ready to throw the hammer this explanation fit
 
  • #4
It takes a force to cause an object to do something other than travel at constant speed in a straight line. In the case of an object being spun in a circle, by rope or gravitational attraction, the force that makes it do so is called centripetal force.
Centrifugal force is the opposing force - e.g. it's the force experienced by the rope. It's a real force, but it's wrong to think of it as a force acting on the spun object.

The moon and Earth are in orbit around a common point inside the earth, somewhere between the Earth's mass centre and the moon's. The water on the moonward side, being nearer fo the moon than is the centre of the earth, is attracted more strongly than the Earth is, so bulges up towards the moon. The oceans on the opposite side are attracted to the moon less strongly than the Earth is, so bulge the other way.
 
  • #5
Centripetal force is the resultant force acting on the object in circular motion.
In the simplest cases such as an electron in orbit around a nucleus, a stone on the end of a string in a horizontal circle and the moon/ Earth in orbit then the resultant force is the only force acting in each case.
For a stone in a vertical circle the resultant (centripetal) force is a combination of tension and gravity.
 
  • #6
Emilyjoint said:
In our class we were taught that centripetal and centrifugal forces were an example of Newtons 3rd law.
Yikes! :eek:

That's not common usage. In modern usage, 'centrifugal force' is an inertial force that only appears when analyzing things from a non-inertial frame of reference. It's not the reaction force to centripetal force.

(For that reaction force, some use the term reactive centrifugal force.)
 
  • #7
Emilyjoint said:
In our class we were taught that centripetal and centrifugal forces were an example of Newtons 3rd law.

The 3rd law says: ''To every action there is always an equal and opposite reaction: or the forces of two bodies on each other are always equal and are directed in opposite directions''.

What are the two bodies in the case of centripetal and centrifugal forces?
 
  • #8
Centrifugal force is what happens because there's an r in the moment of inertia for a body rotating about the origin! :biggrin:

In all seriousness, the 'fictitious' in fictitious force shouldn't be taken so literally.
 
  • #9
DrStupid said:
The 3rd law says: ''To every action there is always an equal and opposite reaction: or the forces of two bodies on each other are always equal and are directed in opposite directions''.

What are the two bodies in the case of centripetal and centrifugal forces?

For a rock tied to the end of a string and whirled around, the rock feels centripetal force from the string, while the string feels centrifugal force from the rock.
The whole kerfuffle over centrifugal force is from the popular misunderstnding that centrifugal force is a force experienced by the object going in circles.
 
  • #10
What are the two bodies in the case of centripetal and centrifugal forces?...
In the case of an electron in orbit about a nucleus...electron and nucleus
In the case of the moon/satellite in orbit around the earth...moon/satellite and earth
In the case of a stone on the end of a string in a horizontal circle... stone and person at centre.
I think all of these cases illustrate Newtons 3rd law.
Where it does not work is in eg: stone in vertical circle, plane turning by banking, car turning on banked track
Because centripetal force is a resultant force... not a force in its own right
 
  • #11
haruspex said:
For a rock tied to the end of a string and whirled around, the rock feels centripetal force from the string, while the string feels centrifugal force from the rock.
Well, the force that the string feels is outward and thus in a dictionary sense is 'centrifugal'. But that's not what physicists usually mean by the term centrifugal force. (Some use the term reactive centrifugal force to mean that outward force on the string.)
The whole kerfuffle over centrifugal force is from the popular misunderstnding that centrifugal force is a force experienced by the object going in circles.
Centrifugal force is a (fictitious) force acting on the object going in circles. The popular misconception is that it is a 'real' force that somehow explains circular motion. It only appears as an artifact of describing things from a rotating reference frame.
 
  • #12
none of my physics textbooks make any reference to centrifugal force.
There must be a good reason for that.
They all refer to Centripetal force and cover it very clearly
 
  • #13
Emilyjoint said:
What are the two bodies in the case of centripetal and centrifugal forces?...
Are you speaking of the modern, standard meaning of centrifugal force? Or are you using the old-fashioned meaning, better described as reactive centrifugal force (if you insist on giving it a label)?

Using the standard meaning of centrifugal force, then both the centripetal and centrifugal forces act on the same body and are thus not 3rd law pairs. (And the centrifugal force is a fictitious force--as opposed to an interaction force between bodies.)

In the case of an electron in orbit about a nucleus...electron and nucleus
In the case of the moon/satellite in orbit around the earth...moon/satellite and earth
In the case of a stone on the end of a string in a horizontal circle... stone and person at centre.
I think all of these cases illustrate Newtons 3rd law.
Wherever you have a real interaction force, you'll have a 3rd law pair.
Where it does not work is in eg: stone in vertical circle, plane turning by banking, car turning on banked track
Again, real forces have 3rd law pairs: The string pulls the stone and the stone pulls the string; the air pushes the plane and the plane pushes the air; the road pushes the car and the car pushes the road.
Because centripetal force is a resultant force... not a force in its own right
Good! Think in terms of real forces and you won't go wrong. Instead of centripetal force, think of centripetal acceleration and Newton's 2nd law.
 
  • #14
Emilyjoint said:
none of my physics textbooks make any reference to centrifugal force.
There must be a good reason for that.
They all refer to Centripetal force and cover it very clearly
Generally, the concept of centrifugal force is only introduced when learning about non-inertial reference frames. And that's usually done in a second course in mechanics, not the first year. (Mileage may vary, of course.) Any classical mechanics text will go into all sorts of inertial forces, such as centrifugal and Coriolis. Introducing it too early only creates confusion (IMO).
 
  • #15
Don't say that things get 'thrown out' in circular motion.
Just identify real forces (centripetal and centrifugal are not real forces) find the resultant then use F =ma
 
  • #16
Doc Al said:
Are you speaking of the modern, standard meaning of centrifugal force? Or are you using the old-fashioned meaning, better described as reactive centrifugal force (if you insist on giving it a label)?

I am speaking about centrifugal force. I never heard of "reactive centrifugal force". What action would a centrifugal force react to?
 
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  • #17
Emilyjoint said:
What are the two bodies in the case of centripetal and centrifugal forces?...
In the case of an electron in orbit about a nucleus...electron and nucleus
In the case of the moon/satellite in orbit around the earth...moon/satellite and earth
In the case of a stone on the end of a string in a horizontal circle... stone and person at centre.
I think all of these cases illustrate Newtons 3rd law.

Do you really think that the centripetal force is acting on one part of these pairs and the centrifugal force on the other?
 
  • #18
DrStupid said:
I am speaking about centrifugal force. I never heard of "reactive centrifugal force". What action would a centrifugal force react to?
The reactive centrifugal force is a reaction to a centripetal force. It's not a term I would ever use. (But some do: Reactive centrifugal force)
 
  • #19
Emilyjoint said:
Just identify real forces (centripetal and centrifugal are not real forces) find the resultant then use F =ma
I wouldn't put centripetal and centrifugal forces in the same boat as being not real. While I agree that 'centripetal force' is just a term signifying the net force that produces centripetal acceleration (and not a new kind of force), the forces that make up the centripetal force in any given situation are usually quite real (string tension, gravity, etc.) and have 3rd law pairs (like any interaction force). But centrifugal force (using the standard terminology) is never 'real'--it's not an interaction with any other body.
 

1. What is centrifugal force?

Centrifugal force is a force that appears to act on an object moving in a circular path. It is a fictitious force that arises from the inertia of an object in a rotating frame of reference.

2. How is centrifugal force different from centripetal force?

Centripetal force is a real force that acts towards the center of a circular path, keeping an object in its circular motion. Centrifugal force, on the other hand, is a fictitious force that appears to act outwards from the center of rotation.

3. What is the difference between inertial and rotating frames of reference?

An inertial frame of reference is a frame of reference in which Newton's laws of motion hold true, and there is no acceleration. A rotating frame of reference, however, is a frame that is rotating at a constant velocity, causing objects within it to experience centrifugal and Coriolis forces.

4. How does centrifugal force affect the motion of objects in a rotating frame?

Centrifugal force causes objects in a rotating frame to appear to move away from the center of rotation, even though they are actually moving in a straight line. This is because the inertia of the objects causes them to resist changes in their motion.

5. Is centrifugal force a real force or just an illusion?

Centrifugal force is not a real force, but rather an apparent force that arises from our perception of motion in a rotating frame. It is useful in understanding the dynamics of objects in rotating systems, but it does not actually exist as a physical force.

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