urtalkinstupid said:
This force needs a soucre. That source is energy
Let's do a thought experiment. Say you have two walls facing each other on opposite sides of your room. You put a hook on each wall. You then take a piece of rope and tie the two hooks together. You exert some energy making the rope as taut as you possibly can. You crank it down and tie a strong knot in it. The rope now has tension; it is pulling the two walls together. The walls are strong, however, and don't move. The tension in the rope will be the same tomorrow or in the year 3000 as it is today, as will the forces on the walls. It certainly took energy to tighten the rope in the first place, but it doesn't require any energy to keep it taut.
If you assert that the rope requires energy to stay taut, where does this energy come from? Why does the rope use energy when it's taut, but not when it's just laying on the floor?
If the rope uses an exhaustible source of energy to stay taut,
what happens when that energy source runs out? Does the rope somehow untie itself and fall off the hooks? Does it stay the same length but magically just stop pulling on the walls? Does it turn into soup and drip onto the ground?
(according to the Standard-Model equations)... F=a\frac{E}{c^2}
This equation does not say what you think it says. You think it says that force requires a source of energy, presumably just because F appears on the left and E on the right. This is not sound reasoning. It's like saying that voltage requires a "source of current" because V = IR has voltage on the left and current on the right.
What you're doing is simply expressing a relationship between these quantities. Of course, E/c^2 is just the mass, so your equation is really just F=ma, or Newton's second law of motion. Forces and accelerations are related by mass. Mass and energy are related through c. Thus you can say that "force and energy are related through acceleration and c," but you're not saying anything new or novel. You're certainly not saying
forces require sources of energy.
So, go out, pull something, and tell me if you get tired or not. You act the same way as gravity does.
No, you don't. We've already explained to you that the human body is a complex machine, with individual muscle fibers contracting and then relaxing. You already wowed us with your high-school biology curriculum. We've already been over this. If your muscle fibers could contract and then simply stay locked in that position, you'd never get tired. They don't do that, though.
In order for the Earth to keep the moon in orbit, there would have to be an unlimited amount of energy. Gravity is a force, where does the force of attraction get its energy from?
You can keep saying it, but it's still wrong.
- Warren