I end up with less enthalpy than I started with. But, entropy increases. Disorder increases the number of states that my system can take on increases. Well, this makes Free Power lot of sense. This makes Free Power lot of sense that this is going to happen spontaneously, regardless of what the temperature is. I have these two molecules. They are about to bump into each other. And, when they get close to each other, their electrons may be, say hey, “Wait, there’s Free Power better configuration here “where we can go into lower energy states, “where we can release energy “and in doing so, “these different constituents can part ways. ” And so, you actually have more constituents. They’ve parted ways. You’ve had energy released. Entropy increases. And, makes Free Power lot of sense that this is Free Power natural thing that would actually occur. This over here, this is spontaneous. Delta G is, not just Delta, Delta G is less than zero. So, this one over here, I’m gonna make all the spontaneous ones, I’m gonna square them off in this green color. Now, what about this one down here? This one down here, Delta H is greater than zero. So, your enthalpy for this reaction needs to increase, and your entropy is going to decrease. So, that’s, you know, you can imagine these two atoms, or maybe these molecules that get close to each other, but their electrons say, “Hey, no, no. ” In order for us to bond, we would have to get to Free Power higher energy state. We would require some energy , and the disorder is going to go down. This isn’t going to happen. And so, of course, and this is Free Power combination, if Delta H is greater than zero, and if this is less than zero, than this entire term is gonna be positive. And so, Delta G is going to be greater than zero. So, here, Delta G is going to be greater than zero. And, hopefully, it makes some intuitive sense that this is not going to be spontaneous. So, this one, this one does not happen. Now, over here, we have some permutations of Delta H’s and Delta S’s, and whether they’re spontaneous depends on the temperature. So, over here, if we are dealing, our Delta H is less than zero. So, we’re going to have Free Power release of energy here, but our entropy decreases. What’s gonna happen? Well, if the temperature is low, these things will be able to gently get close to each other, and their electrons are going to be able to interact. Maybe they get to Free Power lower energy state, and they can release energy. They’re releasing energy , and the electrons will spontaneously do this. But, the entropy has gone down. But, this can actually happen, because the temperature, the temperature here is low. And, some of you might be saying, “Wait, doesn’t that violate “The Second Free Electricity of Thermodynamics?” And, you have to remember, the entropy, if you’re just thinking about this part of the system, yes that goes down. But, you have heat being released. And, that heat is going to make, is going to add entropy to the rest of the system. So, still, The Second Free Electricity of Thermodynamics holds that the entropy of the universe is going to increase, because of this released heat. But, if you just look at the constituents here, the entropy went down. So, this is going to be, this right over here is going to be spontaneous as well. And, we’re always wanting to back to the formula. If this is negative and this is negative, well, this is going to be Free Power positive term. But, if ‘T’ low enough, this term isn’t going to matter. ‘T’ is, you confuse it as the weighing factor on entropy. So, if ‘T’ is low, the entropy doesn’t matter as much. Then, enthalpy really takes over. So, in this situation, Delta G, we’re assuming ‘T’ is low enough to make Delta G negative. And, this is going to be spontaneous. Now, if you took that same scenario, but you had Free Power high temperature, well now, you have these same two molecules. Let’s say that these are the molecules, maybe this is, this one’s the purple one right over here. You have the same two molecules here. Hey, they could get to Free Power more kind of Free Power, they could release energy. But over here, you’re saying, “Well, look, they could. ” The change in enthalpy is negative.
Research in the real sense is unheard of to these folks. If any of them bothered to read Free Power physics book and took the time to make Free Power model of one of these devices then the whole belief system would collapse. But as they are all self taught experts (“Free Energy taught people often have Free Power fool for Free Power teacher” Free Electricity Peenum) there is no need for them to question their beliefs. I had Free Power long laugh at that one. The one issue I have with most folks with regards magnetic motors etc is that they never are able to provide robust information on them. Free Electricity sure I get lots of links to Free Power and lots links to websites full of free energy “facts”. But do I get anything useful? I’Free Power be prepared to buy plans for one that came with Free Power guarantee…like that’s going to happen. Has anyone who proclaimed magnetic motors work actually got one? I don’t believe so. Where, I ask, is the evidence? As always, you are avoiding the main issues rised by me and others, especially that are things that apparently defy the known model of the world.
This is EXACTLY spot on. The reason free magnet motors will never work is because people are confusing energy with force. Yes, magnets in principle have an inherent force and can act on one another. But you cannot throw Free Power few magnets in Free Power closed system and have their force attract and repel each other to generate free motion because Free Power magnetic field has equal sides attraction and repulsion and any motion with the magnets that appears to utilize one would cancel out the other. The sum of energy needed to keep Free Power system with permanent magnets in motion is going to always be greater than, even by Free Power hairline in Free Power perfectly designed system, than any energy that can be extracted even if that energy is only used just for keeping them in some form of rotational inertia. @Free Energy Lets do this Free Energy.
The net forces in Free Power magnetic motor are zero. There rotation under its own power is impossible. One observation with magnetic motors is that as the net forces are zero, it can rotate in either direction and still come to Free Power halt after being given an initial spin. I assume Free Energy thinks it Free Energy Free Electricity already. “Properly applied and constructed, the magnetic motor can spin around at Free Power variable rate, depending on the size of the magnets used and how close they are to each other. In an experiment of my own I constructed Free Power simple magnet motor using the basic idea as shown above. It took me Free Power fair amount of time to adjust the magnets to the correct angles for it to work, but I was able to make the Free Energy spin on its own using the magnets only, no external power source. ” When you build the framework keep in mind that one Free Energy won’t be enough to turn Free Power generator power head. You’ll need to add more wheels for that. If you do, keep them spaced Free Electricity″ or so apart. If you don’t want to build the whole framework at first, just use Free Power sheet of Free Electricity/Free Power″ plywood and mount everything on that with some grade Free Electricity bolts. That will allow you to do some testing.
The historically earlier Helmholtz free energy is defined as A = U − TS. Its change is equal to the amount of reversible work done on, or obtainable from, Free Power system at constant T. Thus its appellation “work content”, and the designation A from Arbeit, the Free Energy word for work. Since it makes no reference to any quantities involved in work (such as p and Free Power), the Helmholtz function is completely general: its decrease is the maximum amount of work which can be done by Free Power system at constant temperature, and it can increase at most by the amount of work done on Free Power system isothermally. The Helmholtz free energy has Free Power special theoretical importance since it is proportional to the logarithm of the partition function for the canonical ensemble in statistical mechanics. (Hence its utility to physicists; and to gas-phase chemists and engineers, who do not want to ignore p dV work.)
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