Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule Calculator

✖Degree of Freedom is an independent physical parameter in the formal description of the state of a physical system.ⓘ Degree of Freedom [F]

+10%

-10%

✖The Atomicity is defined as the total number of atoms present in a molecule or element.ⓘ Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule [N]

⎘ Copy

👎

Formula

LaTeX

Reset

👍

Download Kinetic Theory of Gases Formula PDF PDF Image

Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule Solution

STEP 0: Pre-Calculation Summary

Formula Used

Atomicity = (Degree of Freedom+6)/3
N = (F+6)/3
This formula uses 2 Variables

Variables Used

Atomicity - The Atomicity is defined as the total number of atoms present in a molecule or element.
Degree of Freedom - Degree of Freedom is an independent physical parameter in the formal description of the state of a physical system.

STEP 1: Convert Input(s) to Base Unit

Degree of Freedom: 2 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

N = (F+6)/3 --> (2+6)/3

Evaluating ... ...

N = 2.66666666666667

STEP 3: Convert Result to Output's Unit

2.66666666666667 --> No Conversion Required

FINAL ANSWER

2.66666666666667 ≈ 2.666667 <-- Atomicity

(Calculation completed in 00.005 seconds)

You are here -

Home » Chemistry » Kinetic Theory of Gases » Equipartition Principle and Heat Capacity » Atomicity » Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule

Credits

Created by Prerana Bakli

University of Hawaiʻi at Mānoa (UH Manoa), Hawaii, USA

Prerana Bakli has created this Calculator and 800+ more calculators!

Verified by Prashant Singh

K J Somaiya College of science (K J Somaiya), Mumbai

Prashant Singh has verified this Calculator and 500+ more calculators!

< Atomicity Calculators

Atomicity given Molar Heat Capacity at Constant Pressure of Linear Molecule

LaTeX Go Atomicity = (((Molar Specific Heat Capacity at Constant Pressure-[R])/[R])+2.5)/3

Atomicity given Molar Heat Capacity at Constant Pressure of Non-Linear Molecule

LaTeX Go Atomicity = (((Molar Specific Heat Capacity at Constant Pressure-[R])/[R])+3)/3

Atomicity given Molar Heat Capacity at Constant Volume of Linear Molecule

LaTeX Go Atomicity = ((Molar Specific Heat Capacity at Constant Volume/[R])+2.5)/3

Atomicity given Molar Heat Capacity at Constant Volume of Non-Linear Molecule

LaTeX Go Atomicity = ((Molar Specific Heat Capacity at Constant Volume/[R])+3)/3

< Important Formulae on Equipartition Principle and Heat Capacity Calculators

Average Thermal Energy of Non-linear polyatomic Gas Molecule given Atomicity

LaTeX Go Thermal Energy given Atomicity = ((6*Atomicity)-6)*(0.5*[BoltZ]*Temperature)

Average Thermal Energy of Linear Polyatomic Gas Molecule given Atomicity

LaTeX Go Thermal Energy given Atomicity = ((6*Atomicity)-5)*(0.5*[BoltZ]*Temperature)

Internal Molar Energy of Non-Linear Molecule given Atomicity

LaTeX Go Molar Internal Energy = ((6*Atomicity)-6)*(0.5*[R]*Temperature)

Internal Molar Energy of Linear Molecule given Atomicity

LaTeX Go Molar Internal Energy = ((6*Atomicity)-5)*(0.5*[R]*Temperature)

Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule Formula

LaTeX Go

Atomicity = (Degree of Freedom+6)/3
N = (F+6)/3

What is the statement of Equipartition Theorem?

The original concept of equipartition was that the total kinetic energy of a system is shared equally among all of its independent parts, on the average, once the system has reached thermal equilibrium. Equipartition also makes quantitative predictions for these energies. The key point is that the kinetic energy is quadratic in the velocity. The equipartition theorem shows that in thermal equilibrium, any degree of freedom (such as a component of the position or velocity of a particle) which appears only quadratically in the energy has an average energy of 1⁄2kBT and therefore contributes 1⁄2kB to the system's heat capacity.

How to Calculate Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule?

Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule calculator uses Atomicity = (Degree of Freedom+6)/3 to calculate the Atomicity, The Atomicity given Vibrational Degree of Freedom in Non-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 calculate Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule using this online calculator? To use this online calculator for Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule, enter Degree of Freedom (F) and hit the calculate button. Here is how the Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule calculation can be explained with given input values -> 2.666667 = (2+6)/3.

FAQ

What is Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule?

The Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule is defined as the total number of atoms present in a molecule of an element and is represented as N = (F+6)/3 or Atomicity = (Degree of Freedom+6)/3. Degree of Freedom is an independent physical parameter in the formal description of the state of a physical system.

How to calculate Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule?

The Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule is defined as the total number of atoms present in a molecule of an element is calculated using Atomicity = (Degree of Freedom+6)/3. To calculate Atomicity given Vibrational Degree of Freedom in Non-Linear Molecule, you need Degree of Freedom (F). With our tool, you need to enter the respective value for Degree of Freedom 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 Atomicity?

In this formula, Atomicity uses Degree of Freedom. We can use 3 other way(s) to calculate the same, which is/are as follows -

Atomicity = (((Molar Specific Heat Capacity at Constant Pressure-[R])/[R])+2.5)/3
Atomicity = (((Molar Specific Heat Capacity at Constant Pressure-[R])/[R])+3)/3
Atomicity = ((Molar Specific Heat Capacity at Constant Volume/[R])+2.5)/3

Home

FREE PDFs

🔍 Search