Working out an equation for forces upon an object

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In summary, the conversation discussed the concept of perpetual motion and the forces that act upon an object in a mechanical system. It was mentioned that perpetual motion is possible according to classical physics, but is considered impossible in reality due to external forces such as gravity and electromagnetism. The two fundamental forces of classical physics were also mentioned, and it was explained that other forces such as friction and air resistance are manifestations of these fundamental forces. The conversation concluded by stating that the equations for perpetual motion can be complex and may not fully explain the impossibility of perpetual motion.
  • #1
Mike Charlie
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I am a very inquisitive person and the other day I started to think about perpetual motion. Since then I have been trying to name the forces that act upon an object and place them into a formula. The whole idea of the formula is really just so I can see what laws of physics need to be broken to allow perpetual motion to work.

All I have been able to come up with so far is some forces that act upon an object and I know I will have missed a lot. These are:-
  • Gravity
  • Air Resistance
  • Momentum
  • Friction

What I am asking is for help listing the forces that act upon an object and a formula which includes all of the named forces.

Thanks in advance.
 
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  • #2
Mike Charlie said:
Since then I have been trying to name the forces that act upon an object and place them into a formula.

Verbal lists are not the basis for the formulas of classical mechanics. An object in a mechanical system is often acted upon by forces exerted by other objects. Adding "forces exerted by other objects" to a list doesn't tell you how to incorporate such forces in a formula.

I suppose there is nothing good or bad about being an inquisitive person. Being inquisitive can be practiced as a form of amusement, rather like watching TV. Or you can be both inquisitive and determined to find answers. If you want answers to the the formulae of phyics, you'll have to study real mathematics and phyics, not simply make lists.
 
  • #3
In terms of classical physics, perpetual motion is entirely possible, it does not violate any of those laws of physics. In fact perpetual motion is basically an axiom of classical physics: Newton's first law of motion, inertia, the assumption that an object in motion will keep moving in a straight line (or keep spinning) forever unless it is acted upon by an external force.

The reason why perpetual motion is 'impossible' realistically is exactly because of that 'external force', like the ones you've listed, which eventually cause the object to stop (in our perspective). Technically, the motion is still occurring though, the motion has just shifted to density waves in the air (i.e. made a sound), or produced vibrations in the object and the surroundings (i.e. warmed stuff up), so, from this perspective, perpetual motion is impossible to avoid (simply because of the axioms of classical physics).

If you want to complete your list, you really only need to list the two fundamental forces of classical physics:
- Gravity
- Electromagnetism
Everything else will just be some form of the previous two forces. Friction and air resistance, for example, is just a manifestation of the overall electromagnetic interactions between the object with the external system.

Another more elaborate example would be a machine that uses electricity to move an object which then uses the movement to generate more electricity to move the object some more. This system eventually stops because the the electrons interact electromagnetically with the atoms in the wires to produce vibrations (i.e. increased temperature), which in turn causes the electrons to lose some of their motion.

I hope you don't feel too unsatisfied that you haven't received any formulae. Personally I don't think they would have been that useful because they'd just give you the theoretical motion of the system, not explain what seems to be the core issue, that is, why perpetual motion is 'impossible'. Not to mention the fact that you'd have to get very specific about the system, and the equations would probably get very uselessly complicated (to be honest I'd have a very hard time calculating the exact motion of something like a hammer attached to a spinning wheel).

Momentum isn't a force by the way X).
 
  • #4
Thanks, that has really helped me in my understanding in perpetual motion. I can put my mind at rest now. :smile:
 
  • #5


I appreciate your curiosity and interest in understanding the forces that act upon an object. The concept of perpetual motion is a fascinating one, and I commend you for attempting to create a formula to better understand it.

In terms of listing the forces that act upon an object, there are actually four fundamental forces in nature: gravity, electromagnetism, strong nuclear force, and weak nuclear force. However, for everyday objects and situations, we can focus on the forces you have already mentioned: gravity, air resistance, momentum, and friction.

Gravity is a force that pulls objects towards each other, and its strength depends on the mass of the objects and the distance between them. Air resistance, also known as drag, is a force that opposes an object's motion through a fluid (such as air) and is dependent on the object's shape, speed, and the density of the fluid.

Momentum is a property of an object that describes its motion, and it is affected by the forces acting upon the object. Friction is a force that opposes the motion of an object when it comes into contact with another surface, and it is dependent on the type of surfaces and the force pressing them together.

In order to create a formula that includes all of these forces, we would need to consider the specific scenario and variables involved. For example, if we were looking at a falling object, we would need to include the force of gravity, the mass and shape of the object, and the air resistance it experiences. The equation would look something like this:

Fnet = mg - (1/2)pCdAv^2

Where Fnet represents the net force acting on the object, m is the mass of the object, g is the acceleration due to gravity, p is the density of the fluid (in this case, air), Cd is the drag coefficient (a measure of the object's shape), A is the object's cross-sectional area, and v is the velocity of the object.

However, as you mentioned, this equation does not take into account other forces that may be present, such as friction and momentum. This is because the specific scenario and variables involved will determine which forces are most significant.

In conclusion, creating a formula that includes all of the forces acting upon an object is a complex task that requires a thorough understanding of the specific scenario and variables involved. I encourage you to continue exploring this concept and to consult with other experts in the field to further your understanding.
 

FAQ: Working out an equation for forces upon an object

What is an equation for forces upon an object?

An equation for forces upon an object is a mathematical expression that describes the relationship between the forces acting on an object and its resulting motion. It is often written in the form of F=ma, where F represents the net force, m represents the mass of the object, and a represents the acceleration.

How do you determine the forces acting on an object?

To determine the forces acting on an object, you must first identify all the external forces acting on the object, such as gravity, friction, or applied forces. Then, you can use Newton's Second Law of Motion, F=ma, to calculate the net force and determine the magnitude and direction of the forces.

What factors can affect the forces acting on an object?

The forces acting on an object can be affected by various factors, such as the mass of the object, the velocity of the object, and the environment in which the object is located. For example, an object will experience more air resistance if it has a larger surface area or is moving at a higher velocity.

How can you use an equation for forces to predict an object's motion?

By using an equation for forces, you can calculate the net force acting on an object and use it to predict the object's motion. If the net force is zero, the object will remain at rest or continue moving at a constant velocity. If the net force is not zero, the object will accelerate in the direction of the net force.

Can an equation for forces be used to describe complex systems?

Yes, an equation for forces can be used to describe complex systems, such as objects moving in multiple directions or systems with multiple interacting forces. By breaking down the forces acting on each individual object and using vector addition, the net force on the system can be calculated and used to determine the resulting motion.

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