Understanding Entropy: A Comprehensive Explanation for Beginners

In summary, entropy increases with every spontaneous event and it is related to the kinetic energy of the particles in the system.
  • #1
Stalker23
32
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Can anyone please explain entropy!
its so confusing. i looked it up and i don't get it.
How can entropy constantly be increaseing from every spontaneous occurence?
for example, if here on earth, you g ointo a vacume, wouldn't you freeze? because it was absolute zero is it was a vacume...
thanks
 
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  • #2
If you take a can filled with air, and heat it up 10 degrees more than it was 9lets say it started at 25 degrees celcius, the entropy is increased right...because the process was spontaneous.

now what if you decrease the temperatue 10 degree, then the entropy is decreased right? is the entorpy decreased the same amount it was increased when it was heated up?



Why is the reaction considered "spontaneou" when you were ading heat to it...?


thanks
 
  • #3
Maybe whast confusing me is what is considered to be more disordered.

In order to determine if something is disordered, then there has to be a standard of what is considered ordered...

so what is ordered?
 
  • #4
How can entropy constantly be increaseing from every spontaneous occurence?
for example, if here on earth, you g ointo a vacume, wouldn't you freeze? because it was absolute zero is it was a vacume...

absolute zero pertains to temperature, temperature is related to the kinetic energy; in this sense how would you freeze in the vacuum void of particulate matter (the idea is a bit absurd to begin with).

If you take a can filled with air, and heat it up 10 degrees more than it was 9lets say it started at 25 degrees celcius, the entropy is increased right...because the process was spontaneous.

now what if you decrease the temperatue 10 degree, then the entropy is decreased right? is the entorpy decreased the same amount it was increased when it was heated up?

Why is the reaction considered "spontaneou" when you were ading heat to it...?

yes you increase the entropy by adding heat energy to the system of such gases, this process in and of itself has nothing to do with spontaneity.

For your second question, and for a simplistic case, yes. [tex]( \frac{du}{dT} )_{p,n} = -Sm [/tex] that is the slope of molar free energy with respect to temperature for such a first order transition is equivalent to the negative of the molar entropy. With a cyclic process, you'll return to the same state entropy under particular conditions. Try finding a entropy v.s. temperature plot through google.

You can try out a calculation, using dq(rev)=TdS, and knowing the dq=Cv(dT) at constant volume (relatively constant heat capacity over a small temperature range). Find out how much heat is required to heat the sample 10 degrees from a certain temperature and then find the entropy change, then the same for the cooling process.

Maybe whast confusing me is what is considered to be more disordered.

In order to determine if something is disordered, then there has to be a standard of what is considered ordered...

so what is ordered?
asyou mentioned, at lower temperatures, certain matter is more ordered, try researching up on the Nernst heat theorem. There are many perspectives of entropy, for one it has to do with the number of energy states being considered respectively.
 
  • #5
ok thanks.

You mentioned free energy. I looked through my textbook, and it defines it as, G= H- TS, but never tells what gree energy (gibbs free energy) is, or what its good for.

i was looking online, and it said that gibbs free energy ALWAYS increases, but can't gibbs energy be negative, and therefor decrease?

can you help me with that please.

thanks
 
  • #6
ok thanks.

You mentioned free energy. I looked through my textbook, and it defines it as, G= H- TS, but never tells what gree energy (gibbs free energy) is, or what its good for.

i was looking online, and it said that gibbs free energy ALWAYS increases, but can't gibbs energy be negative, and therefor decrease?

can you help me with that please.

thanks
For a spontaneous reaction at constant temperature and pressure the change in Gibb's energy should be negative in value. Gibb's energy is derived from the clausius inequality and the criterion for spontaneity (dS+dSsurr> or equal to 0). One of the reasons it is useful is that it can be associated with the maximul non-expansion work for a system such as an electrochemical cell.
 

Related to Understanding Entropy: A Comprehensive Explanation for Beginners

What is entropy?

Entropy is a measure of disorder or randomness in a system. It is the tendency of energy to spread out and become more evenly distributed over time.

How is entropy related to the laws of thermodynamics?

The second law of thermodynamics states that the total entropy of an isolated system always increases over time. This means that in any process, the total amount of disorder or randomness in the system will always increase.

Why does entropy increase in natural processes?

Entropy increases because it is a natural tendency of energy to spread out and become more evenly distributed. In any process, energy is constantly being converted from one form to another, resulting in a more random distribution of energy.

What are some examples of entropy in everyday life?

Examples of entropy in everyday life include melting ice cubes, mixing different colored candies in a bowl, and spreading out a deck of cards. In all of these processes, energy is being distributed in a more random manner, increasing the overall entropy of the system.

How is entropy important in understanding the behavior of systems?

Entropy is important because it helps us understand the direction and nature of natural processes. By understanding how energy flows and is distributed, we can predict and control the behavior of systems, from chemical reactions to weather patterns.

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