THE ANSWER IS (b) THE OPTIMISED GEOMETRY
Because, here the temperature kept constant while pressure decreases. So it will affect the free energy of the molecule and gives an external strain to the molecular structure. The perturbation from this intial optimised geometry will induce the system to change so as to reduce this perturbation and to attain stability.
Please explain your answer A HF/6-31G(d) geometry optimisation and frequency calculation was performed for the Br2...
Please explain your answer The HF/6-31G(d) harmonic vibrational frequency of H2 is 4643 cm-1. Calculate is vibrational partition function based on the harmonic oscillator approximation at 5000 K. Answer:
The HF/6-31G(d) harmonic vibrational frequency of Cl2 is 600 cm1. Calculate its vibrational partition function based on the harmonic oscillator approximation at 298 K. Report your calculated value to 2 decimal places. Answer:
Please explain you solution The HF/6-31G(d) harmonic vibrational frequency for Cl2 is 600 cm-7. What is its vibrational energy (including zero-point vibrational energy) at 298 K? Select one: O O a. 4.01 kJ/mol b. 2.48 kJ/mol c. 0.42 kJ/mol d. 3.59 kJ/mol
The HF/6-31G(d) harmonic vibrational frequency for Cl2 is 600 cm-7. What is its vibrational energy (including zero-point vibrational energy) at 298 K? Select one: O a. 3.59 kJ/mol o b. 0.42 kJ/mol c. 4.01 kJ/mol d. 2.48 kJ/mol
Please explain your answer A student wishes to calculate the gas phase Gibbs free energy change for the following reaction (at 298 K and 1 atm): CH3CH2CH2COOH(g) --> CH3CH2CH2COO-(g) + H*(g) To do so, the student performed a HF/6-31G(d) geometry optimisation and frequency calculation for each species but the result differs significantly from the experimental value. There are several options available to the student to improve the accuracy of this prediction. Which of the following is least likely to remedy...