The Arrhenius equation is expressed as: k = Ae-Ea/RT, where:
The term e-Ea/RT in the Arrhenius equation represents the fraction of molecules with kinetic energy greater than the activation energy. This term arises from the exponential decay of molecular energy distribution and describes how increasing temperature or decreasing activation energy increases this fraction.
Therefore, the specified component corresponding to the fraction of molecules having kinetic energy greater than activation energy is indeed e-Ea/RT.
The Arrhenius equation describes how the rate constant \( k \) of a chemical reaction depends on temperature and activation energy. It is given by:
\(k = A e^{\frac {-E_a}{RT}}\)where:
The factor \( e^{-E_a/RT} \) in the equation \( k = A e^{-E_a/RT} \) is crucial. Here, \( e^{-E_a/RT} \) represents the fraction of molecules with kinetic energy greater than the activation energy \( E_a \). This term indicates the probability of a molecule possessing enough energy to undergo a reaction when colliding.
Hence, the correct factor is: e-Ea/RT
Observe the following reactions:
\( AB(g) + 25 H_2O(l) \rightarrow AB(H_2S{O_4}) \quad \Delta H = x \, {kJ/mol}^{-1} \)
\( AB(g) + 50 H_2O(l) \rightarrow AB(H_2SO_4) \quad \Delta H = y \, {kJ/mol}^{-1} \)
The enthalpy of dilution, \( \Delta H_{dil} \) in kJ/mol\(^{-1}\), is:
Kc for the reaction \[ A(g) \rightleftharpoons T(K) + B(g) \] is 39.0. In a closed one-litre flask, one mole of \( A(g) \) was heated to \( T(K) \). What are the concentrations of \( A(g) \) and \( B(g) \) (in mol L\(^{-1}\)) respectively at equilibrium?