Gibbs Free Energy Change Solution

STEP 0: Pre-Calculation Summary
Formula Used
Gibbs Free Energy Change = -Number of Moles of Electron*[Faraday]/Electrode Potential of a System
ΔG = -nelectron*[Faraday]/E
This formula uses 1 Constants, 3 Variables
Constants Used
[Faraday] - Faraday constant Value Taken As 96485.33212
Variables Used
Gibbs Free Energy Change - (Measured in Joule) - The Gibbs Free Energy Change is a measure of the maximum amount of work that can be performed during a chemical process ( ΔG=wmax ).
Number of Moles of Electron - The Number of moles of electron is the number of moles of electron required to consume or produce given amount of substance.
Electrode Potential of a System - (Measured in Volt) - Electrode Potential of a System is the electromotive force of a galvanic cell built from a standard reference electrode and another electrode to be characterized.
STEP 1: Convert Input(s) to Base Unit
Number of Moles of Electron: 49 --> No Conversion Required
Electrode Potential of a System: 67 Volt --> 67 Volt No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
ΔG = -nelectron*[Faraday]/E --> -49*[Faraday]/67
Evaluating ... ...
ΔG = -70563.8996101493
STEP 3: Convert Result to Output's Unit
-70563.8996101493 Joule -->-70.5638996101492 Kilojoule (Check conversion ​here)
FINAL ANSWER
-70.5638996101492 -70.5639 Kilojoule <-- Gibbs Free Energy Change
(Calculation completed in 00.020 seconds)

Credits

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Created by Pragati Jaju
College Of Engineering (COEP), Pune
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Verified by Akshada Kulkarni
National Institute of Information Technology (NIIT), Neemrana
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14 Chemical Thermodynamics Calculators

Gibbs Free Entropy
​ Go Gibbs Free Entropy = Entropy-((Internal Energy+(Pressure*Volume))/Temperature)
Volume given Gibbs and Helmholtz Free Entropy
​ Go Volume given Gibbs and Helmholtz Entropy = ((Helmholtz Entropy-Gibbs Free Entropy)*Temperature)/Pressure
Gibbs Free Entropy given Helmholtz Free Entropy
​ Go Gibbs Free Entropy = Helmholtz Free Entropy-((Pressure*Volume)/Temperature)
Gibbs Free Energy Change
​ Go Gibbs Free Energy Change = -Number of Moles of Electron*[Faraday]/Electrode Potential of a System
Electrode Potential given Gibbs Free Energy
​ Go Electrode Potential = -Gibbs Free Energy Change/(Number of Moles of Electron*[Faraday])
Cell Potential given Change in Gibbs Free Energy
​ Go Cell Potential = -Gibbs Free Energy Change/(Moles of Electron Transferred*[Faraday])
Classical Part of Gibbs Free Entropy given Electric Part
​ Go Classical part gibbs free entropy = (Gibbs Free Entropy of System-Electric part gibbs free entropy)
Helmholtz Free Entropy
​ Go Helmholtz Free Entropy = (Entropy-(Internal Energy/Temperature))
Entropy given Internal Energy and Helmholtz Free Entropy
​ Go Entropy = Helmholtz Free Entropy+(Internal Energy/Temperature)
Classical Part of Helmholtz Free Entropy given Electric Part
​ Go Classical Helmholtz Free Entropy = (Helmholtz Free Entropy-Electric Helmholtz Free Entropy)
Gibbs Free Energy
​ Go Gibbs Free Energy = Enthalpy-Temperature*Entropy
Helmholtz Free Energy given Helmholtz Free Entropy and Temperature
​ Go Helmholtz Free Energy of System = -(Helmholtz Free Entropy*Temperature)
Helmholtz Free Entropy given Helmholtz Free Energy
​ Go Helmholtz Free Entropy = -(Helmholtz Free Energy of System/Temperature)
Gibbs Free Energy given Gibbs Free Entropy
​ Go Gibbs Free Energy = (-Gibbs Free Entropy*Temperature)

17 Second Laws of Thermodynamics Calculators

Volume given Gibbs and Helmholtz Free Entropy
​ Go Volume given Gibbs and Helmholtz Entropy = ((Helmholtz Entropy-Gibbs Free Entropy)*Temperature)/Pressure
Gibbs Free Entropy given Helmholtz Free Entropy
​ Go Gibbs Free Entropy = Helmholtz Free Entropy-((Pressure*Volume)/Temperature)
Pressure given Gibbs and Helmholtz Free Entropy
​ Go Pressure = ((Helmholtz Free Entropy-Gibbs Free Entropy)*Temperature)/Volume
Gibbs Free Energy Change
​ Go Gibbs Free Energy Change = -Number of Moles of Electron*[Faraday]/Electrode Potential of a System
Electrode Potential given Gibbs Free Energy
​ Go Electrode Potential = -Gibbs Free Energy Change/(Number of Moles of Electron*[Faraday])
Cell Potential given Change in Gibbs Free Energy
​ Go Cell Potential = -Gibbs Free Energy Change/(Moles of Electron Transferred*[Faraday])
Classical Part of Gibbs Free Entropy given Electric Part
​ Go Classical part gibbs free entropy = (Gibbs Free Entropy of System-Electric part gibbs free entropy)
Helmholtz Free Entropy
​ Go Helmholtz Free Entropy = (Entropy-(Internal Energy/Temperature))
Entropy given Internal Energy and Helmholtz Free Entropy
​ Go Entropy = Helmholtz Free Entropy+(Internal Energy/Temperature)
Internal Energy given Helmholtz Free Entropy and Entropy
​ Go Internal Energy = (Entropy-Helmholtz Free Entropy)*Temperature
Classical Part of Helmholtz Free Entropy given Electric Part
​ Go Classical Helmholtz Free Entropy = (Helmholtz Free Entropy-Electric Helmholtz Free Entropy)
Electric Part of Helmholtz Free Entropy given Classical Part
​ Go Electric Helmholtz Free Entropy = (Helmholtz Free Entropy-Classical Helmholtz Free Entropy)
Helmholtz Free Entropy given Classical and Electric Part
​ Go Helmholtz Free Entropy = (Classical Helmholtz Free Entropy+Electric Helmholtz Free Entropy)
Gibbs Free Energy
​ Go Gibbs Free Energy = Enthalpy-Temperature*Entropy
Helmholtz Free Energy given Helmholtz Free Entropy and Temperature
​ Go Helmholtz Free Energy of System = -(Helmholtz Free Entropy*Temperature)
Helmholtz Free Entropy given Helmholtz Free Energy
​ Go Helmholtz Free Entropy = -(Helmholtz Free Energy of System/Temperature)
Gibbs Free Energy given Gibbs Free Entropy
​ Go Gibbs Free Energy = (-Gibbs Free Entropy*Temperature)

Gibbs Free Energy Change Formula

Gibbs Free Energy Change = -Number of Moles of Electron*[Faraday]/Electrode Potential of a System
ΔG = -nelectron*[Faraday]/E

What is Gibbs Free Energy?

The Gibbs free energy ( measured in joules in SI) is the maximum amount of non-expansion work that can be extracted from a thermodynamically closed system (can exchange heat and work with its surroundings, but not matter). This maximum can be attained only in a completely reversible process.

How to Calculate Gibbs Free Energy Change?

Gibbs Free Energy Change calculator uses Gibbs Free Energy Change = -Number of Moles of Electron*[Faraday]/Electrode Potential of a System to calculate the Gibbs Free Energy Change, The Gibbs free energy change is a measure of the maximum amount of work that can be performed during a chemical process ( ΔG=wmax ). Gibbs Free Energy Change is denoted by ΔG symbol.

How to calculate Gibbs Free Energy Change using this online calculator? To use this online calculator for Gibbs Free Energy Change, enter Number of Moles of Electron (nelectron) & Electrode Potential of a System (E) and hit the calculate button. Here is how the Gibbs Free Energy Change calculation can be explained with given input values -> -0.070564 = -49*[Faraday]/67.

FAQ

What is Gibbs Free Energy Change?
The Gibbs free energy change is a measure of the maximum amount of work that can be performed during a chemical process ( ΔG=wmax ) and is represented as ΔG = -nelectron*[Faraday]/E or Gibbs Free Energy Change = -Number of Moles of Electron*[Faraday]/Electrode Potential of a System. The Number of moles of electron is the number of moles of electron required to consume or produce given amount of substance & Electrode Potential of a System is the electromotive force of a galvanic cell built from a standard reference electrode and another electrode to be characterized.
How to calculate Gibbs Free Energy Change?
The Gibbs free energy change is a measure of the maximum amount of work that can be performed during a chemical process ( ΔG=wmax ) is calculated using Gibbs Free Energy Change = -Number of Moles of Electron*[Faraday]/Electrode Potential of a System. To calculate Gibbs Free Energy Change, you need Number of Moles of Electron (nelectron) & Electrode Potential of a System (E). With our tool, you need to enter the respective value for Number of Moles of Electron & Electrode Potential of a System and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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