Equilibrium Constant 2 using Enthalpy of Reaction Solution

STEP 0: Pre-Calculation Summary
Formula Used
Equilibrium constant 2 = Equilibrium constant 1*exp((-(Enthalpy of Reaction/[R]))*((1/Absolute temperature 2)-(1/Absolute Temperature)))
K2 = K1*exp((-(ΔH/[R]))*((1/T2)-(1/Tabs)))
This formula uses 1 Constants, 1 Functions, 5 Variables
Constants Used
[R] - Universal gas constant Value Taken As 8.31446261815324
Functions Used
exp - n an exponential function, the value of the function changes by a constant factor for every unit change in the independent variable., exp(Number)
Variables Used
Equilibrium constant 2 - Equilibrium constant 2 is the value of its reaction quotient at chemical equilibrium, at absolute temperature T2.
Equilibrium constant 1 - Equilibrium constant 1 is the value of its reaction quotient at chemical equilibrium, at absolute temperature T1.
Enthalpy of Reaction - (Measured in Joule Per Mole) - The Enthalpy of Reaction is the difference in enthalpy between products and reactants.
Absolute temperature 2 - (Measured in Kelvin) - Absolute temperature 2 is the temperature of an object on a scale where 0 is taken as absolute zero.
Absolute Temperature - (Measured in Kelvin) - Absolute Temperature is defined as the measurement of temperature beginning at absolute zero on the Kelvin scale.
STEP 1: Convert Input(s) to Base Unit
Equilibrium constant 1: 0.026 --> No Conversion Required
Enthalpy of Reaction: 300 KiloJoule Per Mole --> 300000 Joule Per Mole (Check conversion here)
Absolute temperature 2: 310 Kelvin --> 310 Kelvin No Conversion Required
Absolute Temperature: 273.15 Kelvin --> 273.15 Kelvin No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
K2 = K1*exp((-(ΔH/[R]))*((1/T2)-(1/Tabs))) --> 0.026*exp((-(300000/[R]))*((1/310)-(1/273.15)))
Evaluating ... ...
K2 = 171541.953809929
STEP 3: Convert Result to Output's Unit
171541.953809929 --> No Conversion Required
FINAL ANSWER
171541.953809929 171542 <-- Equilibrium constant 2
(Calculation completed in 00.004 seconds)

Credits

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National Institute of Information Technology (NIIT), Neemrana
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20 Arrhenius Equation Calculators

Pre-Exponential Factor for Backward Reaction using Arrhenius equation
Go Backward Pre-exponential factor = ((Forward Pre-exponential Factor*Backward Reaction Rate Constant)/Forward reaction rate constant)*exp((Activation Energy Backward-Activation Energy Forward)/([R]*Absolute Temperature))
Pre-Exponential Factor for Forward Reaction using Arrhenius Equation
Go Forward Pre-exponential Factor = (Forward reaction rate constant*Backward Pre-exponential factor)/(Backward Reaction Rate Constant*exp((Activation Energy Backward-Activation Energy Forward)/([R]*Absolute Temperature)))
Backward Reaction Rate Constant using Arrhenius Equation
Go Backward Reaction Rate Constant = (Forward reaction rate constant*Backward Pre-exponential factor)/(Forward Pre-exponential Factor*exp((Activation Energy Backward-Activation Energy Forward)/([R]*Absolute Temperature)))
Forward Reaction Rate Constant using Arrhenius Equation
Go Forward reaction rate constant = ((Forward Pre-exponential Factor*Backward Reaction Rate Constant)/Backward Pre-exponential factor)*exp((Activation Energy Backward-Activation Energy Forward)/([R]*Absolute Temperature))
Enthalpy of Chemical Reaction at Absolute Temperatures
Go Enthalpy of Reaction = log10(Equilibrium constant 2/Equilibrium constant 1)*(2.303*[R])*((Absolute Temperature*Absolute temperature 2)/(Absolute temperature 2-Absolute Temperature))
Enthalpy of Chemical Reaction using Equilibrium Constants
Go Enthalpy of Reaction = -(log10(Equilibrium constant 2/Equilibrium constant 1)*[R]*((Absolute Temperature*Absolute temperature 2)/(Absolute Temperature-Absolute temperature 2)))
Equilibrium Constant at Temperature T2
Go Equilibrium constant 2 = (Forward Pre-exponential Factor/Backward Pre-exponential factor)*exp((Activation Energy Backward-Activation Energy Forward)/([R]*Absolute temperature 2))
Equilibrium Constant at Temperature T1
Go Equilibrium constant 1 = (Forward Pre-exponential Factor/Backward Pre-exponential factor)*exp((Activation Energy Backward-Activation Energy Forward)/([R]*Absolute Temperature))
Equilibrium Constant using Arrhenius Equation
Go Equilibrium Constant = (Forward Pre-exponential Factor/Backward Pre-exponential factor)*exp((Activation Energy Backward-Activation Energy Forward)/([R]*Absolute Temperature))
Equilibrium Constant 2 using Activation Energy of Reaction
Go Equilibrium constant 2 = Equilibrium constant 1*exp(((Activation Energy Backward-Activation Energy Forward)/[R])*((1/Absolute temperature 2)-(1/Absolute Temperature)))
Equilibrium Constant 2 using Enthalpy of Reaction
Go Equilibrium constant 2 = Equilibrium constant 1*exp((-(Enthalpy of Reaction/[R]))*((1/Absolute temperature 2)-(1/Absolute Temperature)))
Pre-exponential Factor in Arrhenius Equation for Backward Reaction
Go Backward Pre-exponential factor = Backward Reaction Rate Constant/exp(-(Activation Energy Backward/([R]*Absolute Temperature)))
Arrhenius Equation for Backward Equation
Go Backward Reaction Rate Constant = Backward Pre-exponential factor*exp(-(Activation Energy Backward/([R]*Absolute Temperature)))
Pre-exponential Factor in Arrhenius Equation for Forward Reaction
Go Forward Pre-exponential Factor = Forward reaction rate constant/exp(-(Activation Energy Forward/([R]*Absolute Temperature)))
Arrhenius Equation for Forward Reaction
Go Forward reaction rate constant = Forward Pre-exponential Factor*exp(-(Activation Energy Forward/([R]*Absolute Temperature)))
Arrhenius Equation
Go Rate Constant = Pre-Exponential Factor*(exp(-(Activation Energy/([R]*Absolute Temperature))))
Pre-exponential Factor in Arrhenius Equation
Go Pre-Exponential Factor = Rate Constant/exp(-(Activation Energy/([R]*Absolute Temperature)))
Activation Energy for Backward Reaction
Go Activation Energy Backward = Activation Energy Forward-Enthalpy of Reaction
Activation Energy for Forward Reaction
Go Activation Energy Forward = Enthalpy of Reaction+Activation Energy Backward
Enthalpy of Chemical Reaction
Go Enthalpy of Reaction = Activation Energy Forward-Activation Energy Backward

Equilibrium Constant 2 using Enthalpy of Reaction Formula

Equilibrium constant 2 = Equilibrium constant 1*exp((-(Enthalpy of Reaction/[R]))*((1/Absolute temperature 2)-(1/Absolute Temperature)))
K2 = K1*exp((-(ΔH/[R]))*((1/T2)-(1/Tabs)))

What is equilibrium constant?

Equilibrium constant is defined as the product of concentration of products at equilibrium by the product of concentration of reactants at equilibrium. This representation is known as equilibrium law or chemical equilibrium. The thermodynamically correct equilibrium constant expression relates the activities of all of the species present in the reaction.

How to Calculate Equilibrium Constant 2 using Enthalpy of Reaction?

Equilibrium Constant 2 using Enthalpy of Reaction calculator uses Equilibrium constant 2 = Equilibrium constant 1*exp((-(Enthalpy of Reaction/[R]))*((1/Absolute temperature 2)-(1/Absolute Temperature))) to calculate the Equilibrium constant 2, The Equilibrium constant 2 using enthalpy of reaction is defined as the value of its reaction quotient at chemical equilibrium at an absolute temperature, T2 in terms of the enthalpy of the reaction. Equilibrium constant 2 is denoted by K2 symbol.

How to calculate Equilibrium Constant 2 using Enthalpy of Reaction using this online calculator? To use this online calculator for Equilibrium Constant 2 using Enthalpy of Reaction, enter Equilibrium constant 1 (K1), Enthalpy of Reaction (ΔH), Absolute temperature 2 (T2) & Absolute Temperature (Tabs) and hit the calculate button. Here is how the Equilibrium Constant 2 using Enthalpy of Reaction calculation can be explained with given input values -> 171542 = 0.026*exp((-(300000/[R]))*((1/310)-(1/273.15))).

FAQ

What is Equilibrium Constant 2 using Enthalpy of Reaction?
The Equilibrium constant 2 using enthalpy of reaction is defined as the value of its reaction quotient at chemical equilibrium at an absolute temperature, T2 in terms of the enthalpy of the reaction and is represented as K2 = K1*exp((-(ΔH/[R]))*((1/T2)-(1/Tabs))) or Equilibrium constant 2 = Equilibrium constant 1*exp((-(Enthalpy of Reaction/[R]))*((1/Absolute temperature 2)-(1/Absolute Temperature))). Equilibrium constant 1 is the value of its reaction quotient at chemical equilibrium, at absolute temperature T1, The Enthalpy of Reaction is the difference in enthalpy between products and reactants, Absolute temperature 2 is the temperature of an object on a scale where 0 is taken as absolute zero & Absolute Temperature is defined as the measurement of temperature beginning at absolute zero on the Kelvin scale.
How to calculate Equilibrium Constant 2 using Enthalpy of Reaction?
The Equilibrium constant 2 using enthalpy of reaction is defined as the value of its reaction quotient at chemical equilibrium at an absolute temperature, T2 in terms of the enthalpy of the reaction is calculated using Equilibrium constant 2 = Equilibrium constant 1*exp((-(Enthalpy of Reaction/[R]))*((1/Absolute temperature 2)-(1/Absolute Temperature))). To calculate Equilibrium Constant 2 using Enthalpy of Reaction, you need Equilibrium constant 1 (K1), Enthalpy of Reaction (ΔH), Absolute temperature 2 (T2) & Absolute Temperature (Tabs). With our tool, you need to enter the respective value for Equilibrium constant 1, Enthalpy of Reaction, Absolute temperature 2 & Absolute Temperature and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Equilibrium constant 2?
In this formula, Equilibrium constant 2 uses Equilibrium constant 1, Enthalpy of Reaction, Absolute temperature 2 & Absolute Temperature. We can use 2 other way(s) to calculate the same, which is/are as follows -
  • Equilibrium constant 2 = (Forward Pre-exponential Factor/Backward Pre-exponential factor)*exp((Activation Energy Backward-Activation Energy Forward)/([R]*Absolute temperature 2))
  • Equilibrium constant 2 = Equilibrium constant 1*exp(((Activation Energy Backward-Activation Energy Forward)/[R])*((1/Absolute temperature 2)-(1/Absolute Temperature)))
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