The Laws of Thermodynamics, Entropy, and Gibbs Free Energy

00:08:11
https://www.youtube.com/watch?v=8N1BxHgsoOw

Summary

TLDRProfessor Dave explains the laws of thermodynamics, providing insights into principles that dictate energy flow and system behavior. First, he describes the first law, highlighting the conservation of energy where energy is neither created nor destroyed but changes forms, such as from potential to kinetic. The second law introduces entropy, a measure of disorder, stating it always increases in a system. He uses the analogy of a messy room to explain this tendency towards disorder. The third law posits that the entropy of a perfect crystal at absolute zero is zero, marking the most ordered state. Dave explains Gibbs free energy's role in determining the spontaneity of processes, with a specific focus on how enthalpy and entropy interrelate. For example, spontaneous processes can occur if they are enthalpically favorable or become so at low temperatures despite being entropically unfavorable. Using soap as an illustration, he shows how entropy and enthalpy enable the spontaneous formation of micelles, allowing nonpolar grime to be captured and washed away while complying with thermodynamic laws.

Takeaways

  • ๐Ÿ” The first law of thermodynamics: Energy is conserved.
  • ๐Ÿ”ฅ Heat flows from hot to cold due to entropy.
  • โš–๏ธ Entropy signifies the disorder of a system.
  • ๐Ÿ’ง The second law states entropy always increases.
  • โ„๏ธ At absolute zero, a perfect crystal has zero entropy.
  • ๐Ÿ”„ Gibbs free energy decides process spontaneity.
  • ๐Ÿ“ˆ Entropy measures energy distribution, not quantity.
  • ๐Ÿงช Enthalpy, entropy influence reactions' spontaneity.
  • ๐Ÿงผ Soap forms micelles due to enthalpy and entropy.
  • ๐ŸŒŒ Ordered structures can form if enthalpically favorable.

Timeline

  • 00:00:00 - 00:08:11

    Professor Dave explores the laws of thermodynamics, emphasizing their role in explaining energy flow and the concept of entropy. While the First Law concerns energy conservation, stating energy is neither created nor destroyed but changes forms, the Second Law highlights entropy, describing it as disorder that always increases in the universe. He uses examples like messy rooms and energy dispersion in solids and liquids to illustrate entropy. The Third Law relates to crystalline solids at absolute zero having zero entropy. The video further explains Gibbs free energy, a measure to determine if a process is spontaneous, using the equation involving changes in enthalpy and entropy and temperature. Processes can be enthalpically or entropically favorable, impacting spontaneity at different temperatures. An example given is soap molecules forming micelles, which demonstrates spontaneous structure formation under specific conditions. Professor Dave concludes by affirming that while entropy dictates universal disorder tends to increase, localized spontaneous order can still occur.

Mind Map

Video Q&A

  • What is the first law of thermodynamics?

    The first law of thermodynamics states that energy is not created or destroyed, only transformed from one form to another.

  • What is entropy according to the second law of thermodynamics?

    Entropy is a measure of disorder, and the second law states that the total entropy of a system and its surroundings always increases.

  • How does heat flow according to thermodynamics?

    Heat flows from hot to cold spontaneously because the energy becomes more dispersed, increasing entropy.

  • What is the third law of thermodynamics about?

    The third law states that a perfectly crystalline solid at absolute zero has zero entropy, being the most ordered state.

  • What does Gibbs free energy indicate?

    Gibbs free energy indicates whether a process is spontaneous; if the change in Gibbs free energy is negative, the process happens on its own.

  • How do enthalpy and entropy relate to spontaneous processes?

    A process can be spontaneous if it is either enthalpically or entropically favorable, or both, according to the Gibbs free energy equation.

  • Why are entropically favorable processes more likely to be spontaneous at higher temperatures?

    Temperature in the Gibbs free energy equation amplifies the impact of entropy, making such processes more prone to spontaneity at higher temperatures.

  • How does soap work in terms of thermodynamics?

    Soap molecules form structures called micelles that allow polar heads to interact with water, trapping nonpolar dirt and making it water-soluble.

  • Can ordered structures form spontaneously in the universe?

    Yes, ordered structures can form if processes are enthalpically favorable, despite what the second law suggests about entropy increase.

  • What is the relationship between entropy and energy distribution?

    Entropy measures how energy is distributed within a system, not the energy amount itself.

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  • 00:00:00
    professor Dave here, let's learn the laws of thermodynamics
  • 00:00:09
    the laws of thermodynamics help us understand why energy flows in certain directions and
  • 00:00:14
    in certain ways. a lot of the concepts described by thermodynamics seem like
  • 00:00:19
    common sense but there is a layer of math beneath the intuitive level that
  • 00:00:24
    makes them very powerful at describing systems and making predictions. we won't
  • 00:00:30
    get into the math but we should be able to describe these laws conceptually. the
  • 00:00:34
    first law described in the most basic way highlights conservation of energy
  • 00:00:38
    energy is not created or destroyed it only changes forms, from potential energy
  • 00:00:44
    to kinetic energy to heat energy, etc. while we have found this to be untrue on
  • 00:00:50
    the quantum level, for chemists it does just fine. however there seems to be a
  • 00:00:56
    preferred direction in which energy flows from one form to another. in order
  • 00:01:01
    to understand why we look at the 2nd law. the 2nd law introduces a new concept:
  • 00:01:06
    entropy. entropy is quite difficult to understand but we can most easily
  • 00:01:11
    describe entropy as disorder, and the 2nd law states that the sum of the
  • 00:01:16
    entropies of a system and its surroundings must always increase. in
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    other words the entropy or the disorder of the universe is always increasing
  • 00:01:26
    within a system there is also a tendency to go towards higher entropy. the classic
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    analogy is that your bedroom will over time become messy but it won't suddenly
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    become neat. another way to look at this is to say that entropy is a measure of
  • 00:01:42
    how dispersed the energy of the system is amongst the ways that system can
  • 00:01:47
    contain energy. yet another way is to analogize entropic states to computer
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    code. let's take for example an ionic solid compared to the same substance as
  • 00:01:58
    a liquid. clearly the solid state is more ordered and the liquid state is more
  • 00:02:04
    disordered, or higher in entropy. to describe the solid state using computer
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    code you would need to include terms
  • 00:02:12
    that describe the geometry of the lattice, the intermolecular distances, the
  • 00:02:18
    precise configuration of every molecule and many other things. but to describe
  • 00:02:23
    the liquid state you would need to simply describe the volume of liquid and
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    the shape of the vessel because the motion and configuration of the
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    molecules are random. that's far less information that needs encoding which is
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    a way of rationalizing why increasing the entropy of a system is
  • 00:02:43
    thermodynamically favorable. we can look at all kinds of processes to highlight
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    entropic influence. heat will flow from a hot coffee cup into the table or your
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    hand because the heat energy will be more disordered if more dispersed. this
  • 00:02:58
    is why heat spontaneously flows from hot to cold and not the other way around.
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    entropy. the third law states that a perfectly crystalline solid at absolute
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    zero has an entropy of zero as this is the most ordered state the substance can
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    be in. entropy is measured in joules per kelvin. note that entropy is not a
  • 00:03:21
    measure of energy itself but of how energy is distributed within a system. it
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    is enthalpy, the thermodynamic quantity we learned about before that is more
  • 00:03:32
    accurately describing the energy of a system. as we will see
  • 00:03:36
    enthalpy and entropy intricately relate to tell us something about the Gibbs
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    free energy of a system. G, or Gibbs free energy tells us whether a process will
  • 00:03:47
    be spontaneous or not
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    meaning if it will simply happen on its own
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    change in Gibbs free energy is given by this equation which includes change in
  • 00:03:57
    enthalpy, change in entropy and temperature. if delta G is negative the
  • 00:04:04
    process is spontaneous, if positive it is nonspontaneous. so we can use this
  • 00:04:10
    equation to see how a spontaneous process can be either enthalpically or
  • 00:04:16
    entropically favorable or both but not neither. for example if delta H is
  • 00:04:23
    negative which means exothermic
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    and energetically favorable, and delta S is positive which means an increase in
  • 00:04:31
    entropy which is also favorable, a negative minus a positive will always be
  • 00:04:36
    negative or spontaneous. if the opposite is true and both are unfavorable we have
  • 00:04:43
    a positive minus a negative which will always be positive or nonspontaneous. if
  • 00:04:50
    only one of the two is favorable we have to do some math. if delta H is positive
  • 00:04:55
    or endothermic, that energetic unfavorability could be outweighed by
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    the other term if the process is entropically favorable, and since T is here
  • 00:05:06
    this factor will increase with a larger T so entropically favorable processes
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    are more likely to be spontaneous at higher temperatures. conversely if it
  • 00:05:18
    is energetically favorable but entropically unfavorable the entropic
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    unfavorability will be minimized at lower temperatures. this is a very
  • 00:05:27
    important equation to understand because it describes all of the spontaneous
  • 00:05:33
    processes in the universe
  • 00:05:35
    there are those who incorrectly use entropy and the second law of
  • 00:05:39
    thermodynamics to imply that order
  • 00:05:42
    can't happen spontaneously, but we just showed that entropically unfavorable
  • 00:05:47
    processes can be spontaneous at lower temperatures if they are
  • 00:05:52
    energetically favorable. an example of this is soap. you need soap to wash
  • 00:05:59
    nonpolar dirt and grime off your hands because they are immiscible with polar
  • 00:06:04
    water molecules, but soap molecules have polar heads and long nonpolar
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    tails which allows them to spontaneously form structures called micelles. these
  • 00:06:17
    are spheres where the soap molecules orient themselves with the polar heads
  • 00:06:22
    facing out in order to maximize ion-dipole interactions with water molecules
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    that bring the system to a lower energy and the nonpolar tails will all face in
  • 00:06:34
    trapping the dirt by making a network of van der Waals interactions. the dirt
  • 00:06:40
    trapped in the micelles washes away because the micelle as a whole is
  • 00:06:45
    water-soluble, due to the polar heads facing out. that's how soap works and
  • 00:06:51
    that's also how highly ordered structures can form spontaneously if by
  • 00:06:56
    enthalpically favorable or energy storing processes. in this way
  • 00:07:02
    systems can defy entropy on the small scale but the 2nd law does hold true in
  • 00:07:08
    that the entropy of the universe is always increasing.
  • 00:07:11
    let's check comprehension
  • 00:07:43
    thanks for watching guys, subscribe to my channel for more tutorials and as always
  • 00:07:47
    feel free to email me
Tags
  • thermodynamics
  • energy flow
  • entropy
  • Gibbs free energy
  • spontaneity
  • enthalpy
  • micelles
  • reaction spontaneity
  • energy transformation
  • disorder