The third law of thermodynamics states that the entropy of a perfect crystal at absolute zero is zero. This is true because of the reverse application that it is impossible to reduce any system to absolute zero in a finite number of finite operations.
To be honest, it comes from a need to define what we mean by "zero entropy". The assumption is that the alignment of a perfect crystal leaves no ambiguity as to the position of the components of the system and the orientation of each part of the crystal is identical. As the energy of the crystal is reduced, the unique vibrations of each atom are reduced to nothing. At that point all parts of the crystal are exactly the same in terms of orientations, locations, etc.
Keep in mind that with the development of quantum thermodynamics, the third law moved from a "fundamental law" to a "derived law", i.e. derived from even more fundamental laws. In this case, it comes from the definition of absolute entropy as the deviation from a state called So where everything is in one state. The deviations are counted as the number of different microstates (Ω) and the entropy is the Boltzman constant (kB) times the natural log of the microstates
S-So = kB ln Ω
It is true because that's how we define things and we have no other way of describing a situation with less entropy than a crystal that is perfectly uniform and not vibrating.
There are three laws of thermodynamics. The first law states that energy cannot be created or destroyed, only transformed. The second law states that heat naturally flows from hot to cold. The third law states that as temperature approaches absolute zero, the entropy of a perfect crystal approaches zero.
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"Unavailable for doing work" is related to the Second Law of Thermodynamics.
True. According to the second law of thermodynamics, it is impossible to convert all heat energy into useful work, as some energy will always be lost to heat transfer or other inefficiencies in the conversion process. This principle is known as the Carnot efficiency limit.
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The law that states the functional group of a halide is HX thank you
There is no commonly accepted law by that name, as far as I know. Two important laws about energy are the First Law of Thermodynamics and the Second Law of Thermodynamics.
The third law of thermodynamics, which states that the entropy of a perfect crystal approaches zero as the temperature approaches absolute zero, has not been found to be violated. However, it is a theoretical limit and may not hold true in all situations.
Because they may not apply in all situations.The first law of thermodynamics is true everywhere.The second law of thermodynamics isn't true inside the event horizon of a black holeThe third law of thermodynamics isn't a law but merely a point of reference to make measurements from.Newtonian laws of motion are not absolutely true but are only approximately true but valid for things that travel at less than 1/2 the speed of light.
Third law of thermodynamics says that it's impossible to have zero energy ever.
The second law of thermodynamics states that not all heat energy can be converted into work. Some heat will always be lost in the form of waste heat during energy conversion processes. This law is a fundamental principle that governs the efficiency of energy conversion systems.
The third law of thermodynamics states that as a system approaches absolute zero temperature, its entropy approaches a minimum value. This means that it is impossible for any system to reach absolute zero temperature.
There are three laws of thermodynamics. The first law states that energy cannot be created or destroyed, only transformed. The second law states that heat naturally flows from hot to cold. The third law states that as temperature approaches absolute zero, the entropy of a perfect crystal approaches zero.
No, a thermometer is a device used to measure temperature, not a demonstration of the zeroth law of thermodynamics. The zeroth law states that if two systems are each in thermal equilibrium with a third system, then they are in thermal equilibrium with each other.
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