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I am having this discussion with a friend who says that F=m*a only applies to accelerated bodies, hence force occurs. He feels that there are all sorts of forces out there which do not involve acceleration. I say that if it is a force, mass is accelerated, just as the formula states. He further insists that formulas like work, power or torque are all uniquely different and F=m*a does not apply. I tell him that its a NATURAL LAW and applies to all forces. Furthermore, any formula that describes some sort force must prove to Newton's Laws. In addition to this minor controversey, as forces go I assume that F=m*a also applies to the three forces gravity, electoweak force and strong nuclear. I know that in cases of relativity Einstein states that Newton is wrong about space and time being absolute, but isn't old Issac pretty much correct on everything else? Thank you for your quick response and assessment that all natural forces must follow Newton's Second Law. As for what example that better explains my friends viewpoint, please read the following. First my friend insists that the force used in Newton's Second Law is peculiar only to bodies at acceleration, and that this formula does not apply to any other type of force. He believes that forces can exist without acceleration. He further states that if an applied force does not move an object, there is no acceleration observed. I agree that if an object does not move from any directional force applied it certainly does not accelerate in that direction. That's because the applied force was not strong enough. Nevertheless that force still needs to be addressed. He says it's just a force, there is no acceleration in that force. When asked what makes up this force, if doesn't show an acceleration, he proclaims that its Work! To further illustrate, if an applied force of 100 ft-lbs./sec/sec is used to pick up a 200-lb. object, there is no acceleration of that object because the force is less than the object's weight. Nevertheless there still is a force being applied. If the object was 50 lbs., then it would move at an acceleration of 2 ft/sec/sec. All we did here was change the mass. Another way to look at this same example is as a summary of forces. F1 is 100 ft-lbs./sec/sec in direction Y and F2 is 200 ft-lbs./sec/sec in direction -Y (or a body at rest). When each opposing force is added together, the net force is in favor of F2, hence the object's position remains unchanged. To be more specific F2 has a greater force than F1. In each case there is an applied force, even though the object did not move. This force as Newton's Second Law translates, is a product of a mass and at acceleration. I believe my friend would argue with me that you couldn't use F2 in a summary force example. What do you think? Larry Spinello
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Re: Does Newton's Second Law apply to all forces? I am having this discussion with a friend who says that F=m*a only applies to accelerated bodies, hence force occurs. He feels that there are all sorts of forces out there which do not involve acceleration. I say that if it is a force, mass is accelerated, just as the formula states. He further insists that formulas like work, power or torque are all uniquely different and F=m*a does not apply. I tell him that its a NATURAL LAW and applies to all forces. Furthermore, any formula that describes some sort force must prove to Newton's Laws. In addition to this minor controversey, as forces go I assume that F=m*a also applies to the three forces gravity, electoweak force and strong nuclear. I know that in cases of relativity Einstein states that Newton is wrong about space and time being absolute, but isn't old Issac pretty much correct on everything else? _______________________________________________________________ Yes, Sir Isaac's ideas are correct, except, as you said, when it comes to relativistic situations. Can you come up with a specific example of what your friend is trying to point out? It seems that, for instance, when you are standing on the ground you are not accelerated. True that you do not actually obtain a velocity, but that's because there is an opposing force to the gravity (the ground holds you up!), so the *net* force is zero. If the ground disappeared you would accelerate. John Link, Admin MadSci Network ________________________________________________________________ MadSci Network http://www.madsci.org/ webadmin@www.madsci.org
Re: Does Newton's Second Law apply to all forces?
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