Akshada Kulkarni
National Institute of Information Technology (NIIT), Neemrana
Akshada Kulkarni has created this Calculator and 400+ more calculators!
Pragati Jaju
College Of Engineering (COEP), Pune
Pragati Jaju has verified this Calculator and 200+ more calculators!

2 Other formulas that you can solve using the same Inputs

Zero point energy when dissociation energy is given
Zero point energy=Dissociation energy of potential-Zero point dissociation energy GO
Zero point dissociation energy
Zero point dissociation energy=Dissociation energy of potential-Zero point energy GO

2 Other formulas that calculate the same Output

Dissociation energy in terms of vibrational wavenumber
Dissociation energy of potential=(Vibrational wavenumber^2)/(4*Anharmonicity constant*Vibrational wavenumber) GO
Dissociation energy of potential
Dissociation energy of potential=Vibrational energy*Max vibrational number GO

Dissociation energy of potential using zero point energy Formula

Dissociation energy of potential=Zero point dissociation energy+Zero point energy
D<sub>e</sub>=D<sub>0</sub>+E(0)
More formulas
Vibrational Energy GO
Vibrational energy in terms of vibrational wave number GO
Vibrational frequency in terms of vibrational energy GO
Vibrational wavenumber in terms of vibrational energy GO
Vibrational quantum number using vibrational frequency GO
Vibrational quantum number using vibrational wavenumber GO
Rotational constant for vibrational state GO
Rotational constant related to equilibrium GO
Anharmonic potential constant GO
Vibrational quantum number using rotational constant GO
Dissociation energy of potential GO
Vibrational energy using dissociation energy GO
Maximum vibrational quantum number when dissociation energy is given GO
Maximum vibrational quantum number GO
Dissociation energy in terms of vibrational wavenumber GO
Anharmonicity constant when dissociation energy is given GO
Vibrational energy using Anharmonicity constant GO
Maximum vibrational number using Anharmonicity constant GO
Zero point dissociation energy GO
Zero point energy when dissociation energy is given GO
Zero point energy GO
Energy of Vibrational transitions GO
Fundamental frequency of vibrational transitions GO
Vibrational frequency when fundamental frequency is given GO
Anharmonicity constant when fundamental frequency is given GO
First overtone frequency GO
Vibrational frequency when first overtone frequency is given GO
Second overtone frequency GO
Vibrational frequency when second overtone frequency is given GO
Vibrational degree of freedom for nonlinear molecules GO
Vibrational degree of freedom for linear molecules GO
Total degree of freedom for nonlinear molecules GO
Total degree of freedom for linear molecules GO
Anharmonicity constant when first overtone frequency is given GO
Anharmonicity constant when second overtone frequency is given GO

What is Dissociation energy?

The term dissociation energy may be appreciated by reference to potential energy internuclear distance curves. At about 0 K all molecules have no rotational energy but are merely vibrating with their zero-point energy. Thus, diatomic molecules are in the v = 0 vibrational level. The energy required to separate the stable molecule A - B initially in the v = 0 level into two unexcited atoms A and B, that is: A - B → A+B is known as the dissociation energy (D).

How to Calculate Dissociation energy of potential using zero point energy?

Dissociation energy of potential using zero point energy calculator uses Dissociation energy of potential=Zero point dissociation energy+Zero point energy to calculate the Dissociation energy of potential, The Dissociation energy of potential using zero point energy formula is defined as the energy which is measured from the bottom of the potential of vibrational energy levels for a diatomic molecule. Dissociation energy of potential and is denoted by De symbol.

How to calculate Dissociation energy of potential using zero point energy using this online calculator? To use this online calculator for Dissociation energy of potential using zero point energy, enter Zero point dissociation energy (D0) and Zero point energy (E(0)) and hit the calculate button. Here is how the Dissociation energy of potential using zero point energy calculation can be explained with given input values -> 110 = 100+10.

FAQ

What is Dissociation energy of potential using zero point energy?
The Dissociation energy of potential using zero point energy formula is defined as the energy which is measured from the bottom of the potential of vibrational energy levels for a diatomic molecule and is represented as De=D0+E(0) or Dissociation energy of potential=Zero point dissociation energy+Zero point energy. Zero point dissociation energy is the dissociation energy which is measured at the zero point of the vibrational energy levels of the diatomic molecules and Zero point energy is the energy of a vibration of energy levels of a diatomic molecule.
How to calculate Dissociation energy of potential using zero point energy?
The Dissociation energy of potential using zero point energy formula is defined as the energy which is measured from the bottom of the potential of vibrational energy levels for a diatomic molecule is calculated using Dissociation energy of potential=Zero point dissociation energy+Zero point energy. To calculate Dissociation energy of potential using zero point energy, you need Zero point dissociation energy (D0) and Zero point energy (E(0)). With our tool, you need to enter the respective value for Zero point dissociation energy and Zero point energy 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 Dissociation energy of potential?
In this formula, Dissociation energy of potential uses Zero point dissociation energy and Zero point energy. We can use 2 other way(s) to calculate the same, which is/are as follows -
  • Dissociation energy of potential=Vibrational energy*Max vibrational number
  • Dissociation energy of potential=(Vibrational wavenumber^2)/(4*Anharmonicity constant*Vibrational wavenumber)
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