The number of possible arrangements before and after removal of the central barrier is to be determined and the number of arrangements after the removal of the barriercorresponding to the state in which both molecules are in the left side, right side, and opposite sides of the container, entropy for each state is to be calculated and a comment is to be made on the most probable state of the system after removal of the barrier. Concept introduction: The quantity that predicts the spontaneity of a process is called Gibbs free energy. The mathematical equation is as follows: Δ G = Δ H − T Δ S …… (1) Here, Δ G is the change in the Gibbs free energy, Δ H is the enthalpy change of the system, and Δ S is the entropy change of the system. Mathematically, entropy by Ludwig Boltzmann is given as follows: S =kln ( W ) …..(2) Here, k is Boltzmann Constant ( 1 .38×10 -23 J/K ) and W is thenumber of energetically equivalent different ways in which a molecule in a system is arranged. The number of possible arrangements is given by the equation as follows: W = X N …..(3) Here, X is the number of cells and N is the number of molecules.
The number of possible arrangements before and after removal of the central barrier is to be determined and the number of arrangements after the removal of the barriercorresponding to the state in which both molecules are in the left side, right side, and opposite sides of the container, entropy for each state is to be calculated and a comment is to be made on the most probable state of the system after removal of the barrier. Concept introduction: The quantity that predicts the spontaneity of a process is called Gibbs free energy. The mathematical equation is as follows: Δ G = Δ H − T Δ S …… (1) Here, Δ G is the change in the Gibbs free energy, Δ H is the enthalpy change of the system, and Δ S is the entropy change of the system. Mathematically, entropy by Ludwig Boltzmann is given as follows: S =kln ( W ) …..(2) Here, k is Boltzmann Constant ( 1 .38×10 -23 J/K ) and W is thenumber of energetically equivalent different ways in which a molecule in a system is arranged. The number of possible arrangements is given by the equation as follows: W = X N …..(3) Here, X is the number of cells and N is the number of molecules.
Solution Summary: The author explains how Gibbs free energy predicts the spontaneity of a process.
The number of possible arrangements before and after removal of the central barrier is to be determined and the number of arrangements after the removal of the barriercorresponding to the state in which both molecules are in the left side, right side, and opposite sides of the container, entropy for each state is to be calculated and a comment is to be made on the most probable state of the system after removal of the barrier.
Concept introduction:
The quantity that predicts the spontaneity of a process is called Gibbs free energy. The mathematical equation is as follows:
ΔG=ΔH−TΔS…… (1)
Here, ΔG is the change in the Gibbs free energy, ΔH is the enthalpy change of the system, and ΔS is the entropy change of the system.
Mathematically, entropy by Ludwig Boltzmann is given as follows:
S=kln(W)…..(2)
Here, k is Boltzmann Constant (1.38×10-23J/K) and W is thenumber of energetically equivalent different ways in which a molecule in a system is arranged.
The number of possible arrangements is given by the equation as follows:
W =XN…..(3)
Here, X is the number of cells and N is the number of molecules.
Curved arrows are used to illustrate the flow of electrons. Use
the reaction conditions provided and follow the curved arrows
to draw the intermediate and product of this
hydrohalogenation reaction.
Include all lone pairs and charges as appropriate.
Br
Select to Draw
51°F
Sunny
esc
F1
HBr
Select to Draw
1,2-hydride
shift
Br
Select to Draw
Q Search
F2
F3
F4
1
2
#
#
3
DII
L
F5
F6
F
tA
$
%
Λ
please help i cant find the article to even start
What are the missing reagents for the spots labeled 1 and 3? Please give a detailed explanation and include the drawings and show how the synthesis proceeds with the reagents.
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The Laws of Thermodynamics, Entropy, and Gibbs Free Energy; Author: Professor Dave Explains;https://www.youtube.com/watch?v=8N1BxHgsoOw;License: Standard YouTube License, CC-BY