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The Atomicity is defined as the total number of atoms present in a molecule or element. Check FAQs
N=(Evf[BoltZ]T)+53
N - Atomicity?Evf - Vibrational Energy?T - Temperature?[BoltZ] - Boltzmann constant?

Atomicity given Vibrational Energy of Linear Molecule Example

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With units
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Here is how the Atomicity given Vibrational Energy of Linear Molecule equation looks like with Values.

Here is how the Atomicity given Vibrational Energy of Linear Molecule equation looks like with Units.

Here is how the Atomicity given Vibrational Energy of Linear Molecule equation looks like.

2.8E+22Edit=(100Edit1.4E-2385Edit)+53
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Atomicity given Vibrational Energy of Linear Molecule Solution

Follow our step by step solution on how to calculate Atomicity given Vibrational Energy of Linear Molecule?

FIRST Step Consider the formula
N=(Evf[BoltZ]T)+53
Next Step Substitute values of Variables
N=(100J[BoltZ]85K)+53
Next Step Substitute values of Constants
N=(100J1.4E-23J/K85K)+53
Next Step Prepare to Evaluate
N=(1001.4E-2385)+53
Next Step Evaluate
N=2.84038158201986E+22
LAST Step Rounding Answer
N=2.8E+22

Atomicity given Vibrational Energy of Linear Molecule Formula Elements

Variables
Constants
Atomicity
The Atomicity is defined as the total number of atoms present in a molecule or element.
Symbol: N
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Vibrational Energy
Vibrational Energy is the total energy of the respective rotation-vibration levels of a diatomic molecule.
Symbol: Evf
Measurement: EnergyUnit: J
Note: Value can be positive or negative.
Temperature
Temperature is the degree or intensity of heat present in a substance or object.
Symbol: T
Measurement: TemperatureUnit: K
Note: Value can be positive or negative.
Boltzmann constant
Boltzmann constant relates the average kinetic energy of particles in a gas with the temperature of the gas and is a fundamental constant in statistical mechanics and thermodynamics.
Symbol: [BoltZ]
Value: 1.38064852E-23 J/K

Other Formulas to find Atomicity

​Go Atomicity given Molar Heat Capacity at Constant Pressure of Linear Molecule
N=(Cp-[R][R])+2.53
​Go Atomicity given Molar Heat Capacity at Constant Pressure of Non-Linear Molecule
N=(Cp-[R][R])+33
​Go Atomicity given Molar Heat Capacity at Constant Volume of Linear Molecule
N=(Cv[R])+2.53
​Go Atomicity given Molar Heat Capacity at Constant Volume of Non-Linear Molecule
N=(Cv[R])+33

How to Evaluate Atomicity given Vibrational Energy of Linear Molecule?

Atomicity given Vibrational Energy of Linear Molecule evaluator uses Atomicity = ((Vibrational Energy/([BoltZ]*Temperature))+5)/3 to evaluate the Atomicity, The Atomicity given Vibrational Energy of Linear Molecule is defined as the total number of atoms present in a molecule of an element. Atomicity is denoted by N symbol.

How to evaluate Atomicity given Vibrational Energy of Linear Molecule using this online evaluator? To use this online evaluator for Atomicity given Vibrational Energy of Linear Molecule, enter Vibrational Energy (Evf) & Temperature (T) and hit the calculate button.

FAQs on Atomicity given Vibrational Energy of Linear Molecule

What is the formula to find Atomicity given Vibrational Energy of Linear Molecule?
The formula of Atomicity given Vibrational Energy of Linear Molecule is expressed as Atomicity = ((Vibrational Energy/([BoltZ]*Temperature))+5)/3. Here is an example- 2.8E+22 = ((100/([BoltZ]*85))+5)/3.
How to calculate Atomicity given Vibrational Energy of Linear Molecule?
With Vibrational Energy (Evf) & Temperature (T) we can find Atomicity given Vibrational Energy of Linear Molecule using the formula - Atomicity = ((Vibrational Energy/([BoltZ]*Temperature))+5)/3. This formula also uses Boltzmann constant .
What are the other ways to Calculate Atomicity?
Here are the different ways to Calculate Atomicity-
  • Atomicity=(((Molar Specific Heat Capacity at Constant Pressure-[R])/[R])+2.5)/3OpenImg
  • Atomicity=(((Molar Specific Heat Capacity at Constant Pressure-[R])/[R])+3)/3OpenImg
  • Atomicity=((Molar Specific Heat Capacity at Constant Volume/[R])+2.5)/3OpenImg
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