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Beta using Rotational Energy Formula

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Beta using Rotational Energy is a constant related to rotational energy level. Check FAQs

β energy = 2 \cdot I \cdot \frac{E rot}{{[h-]}^{2}}

β_energy - Beta using Rotational Energy?I - Moment of Inertia?E_rot - Rotational Energy?[h-] - Reduced Planck constant?

Beta using Rotational Energy Example

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Here is how the Beta using Rotational Energy equation looks like with Values.

Here is how the Beta using Rotational Energy equation looks like with Units.

Here is how the Beta using Rotational Energy equation looks like.

3E+70 = 2 \cdot 1.125 \cdot \frac{150}{{1.1E-34}^{2}}

3E+70 = 2 \cdot 1.125kg·m² \cdot \frac{150J}{{1.1E-34}^{2}}

3E+70 = 2 \cdot 1.125 \cdot \frac{150}{{1.1E-34}^{2}}

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Beta using Rotational Energy Solution

Follow our step by step solution on how to calculate Beta using Rotational Energy?

FIRST Step Consider the formula

β energy = 2 \cdot I \cdot \frac{E rot}{{[h-]}^{2}}

Next Step Substitute values of Variables

∴

β energy = 2 \cdot 1.125kg·m² \cdot \frac{150J}{{[h-]}^{2}}

Next Step Substitute values of Constants

∴

β energy = 2 \cdot 1.125kg·m² \cdot \frac{150J}{{1.1E-34}^{2}}

Next Step Prepare to Evaluate

∴

β energy = 2 \cdot 1.125 \cdot \frac{150}{{1.1E-34}^{2}}

Next Step Evaluate

∴

β energy = 3.03473986317467E+70

LAST Step Rounding Answer

∴

β energy = 3E+70

Beta using Rotational Energy Formula Elements

Variables

Constants

Beta using Rotational Energy

Beta using Rotational Energy is a constant related to rotational energy level.

Symbol: β_energy

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Beta using Rotational Energy

Moment of Inertia

Moment of Inertia is the measure of the resistance of a body to angular acceleration about a given axis.

Symbol: I

Measurement: Moment of InertiaUnit: kg·m²

Note: Value should be greater than 0.

Formulas to find Moment of Inertia

Rotational Energy

Rotational Energy is energy of the rotational levels in the Rotational Spectroscopy of Diatomic Molecules.

Symbol: E_rot

Measurement: EnergyUnit: J

Note: Value can be positive or negative.

Formulas to find Rotational Energy

Reduced Planck constant

Reduced Planck constant is a fundamental physical constant that relates the energy of a quantum system to the frequency of its associated wave function.

Symbol: [h-]

Value: 1.054571817E-34

Other formulas in Rotational Energy category

Go Beta using Rotational Level

β levels = J \cdot (J + 1)

Go Centrifugal Distortion Constant using Rotational Energy

DC j = \frac{E rot - (B \cdot J \cdot (J + 1))}{J^{2}} \cdot ({(J + 1)}^{2})

Go Energy of Rotational Transitions between Rotational Levels

E RL = 2 \cdot B \cdot (J + 1)

Go Rotational Constant given Moment of Inertia

B MI = \frac{{[h-]}^{2}}{2 \cdot I}

How to Evaluate Beta using Rotational Energy?

Beta using Rotational Energy evaluator uses Beta using Rotational Energy = 2*Moment of Inertia*Rotational Energy/([h-]^2) to evaluate the Beta using Rotational Energy, The Beta using rotational energy formula is used to get constant related to energy level which we get for solving Schrödinger Equation. Beta using Rotational Energy is denoted by β_energy symbol.

How to evaluate Beta using Rotational Energy using this online evaluator? To use this online evaluator for Beta using Rotational Energy, enter Moment of Inertia (I) & Rotational Energy (E_rot) and hit the calculate button.

FAQs on Beta using Rotational Energy

What is the formula to find Beta using Rotational Energy?

The formula of Beta using Rotational Energy is expressed as Beta using Rotational Energy = 2*Moment of Inertia*Rotational Energy/([h-]^2). Here is an example- 3E+70 = 2*1.125*150/([h-]^2).

How to calculate Beta using Rotational Energy?

With Moment of Inertia (I) & Rotational Energy (E_rot) we can find Beta using Rotational Energy using the formula - Beta using Rotational Energy = 2*Moment of Inertia*Rotational Energy/([h-]^2). This formula also uses Reduced Planck constant .

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