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Field Strength for Barrier Suppression Ionization Formula

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Field Strength for Barrier Suppression Ionization is a measure of the electric force exerted per unit positive charge. Check FAQs

F BSI = \frac{({[Permitivity-vacuum]}^{2}) \cdot ({[hP]}^{2}) \cdot ({IP}^{2})}{({[Charge-e]}^{3}) \cdot [Mass-e] \cdot [Bohr-r] \cdot Z}

F_BSI - Field Strength for Barrier Suppression Ionization?IP - Ionization Potential Barrier Suppression?Z - Final Charge?[Permitivity-vacuum] - Permittivity of vacuum?[hP] - Planck constant?[Charge-e] - Charge of electron?[Mass-e] - Mass of electron?[Bohr-r] - Bohr radius?

Field Strength for Barrier Suppression Ionization Example

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Here is how the Field Strength for Barrier Suppression Ionization equation looks like with Values.

Here is how the Field Strength for Barrier Suppression Ionization equation looks like with Units.

Here is how the Field Strength for Barrier Suppression Ionization equation looks like.

4.1E-28 = \frac{({8.9E-12}^{2}) \cdot ({6.6E-34}^{2}) \cdot ({13.6}^{2})}{({1.6E-19}^{3}) \cdot 9.1E-31 \cdot 5.3E-11 \cdot 2}

4.1E-28V/m = \frac{({8.9E-12F/m}^{2}) \cdot ({6.6E-34}^{2}) \cdot ({13.6eV}^{2})}{({1.6E-19C}^{3}) \cdot 9.1E-31kg \cdot 5.3E-11m \cdot 2}

4.1E-28 = \frac{({8.9E-12}^{2}) \cdot ({6.6E-34}^{2}) \cdot ({13.6}^{2})}{({1.6E-19}^{3}) \cdot 9.1E-31 \cdot 5.3E-11 \cdot 2}

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Field Strength for Barrier Suppression Ionization Solution

Follow our step by step solution on how to calculate Field Strength for Barrier Suppression Ionization?

FIRST Step Consider the formula

F BSI = \frac{({[Permitivity-vacuum]}^{2}) \cdot ({[hP]}^{2}) \cdot ({IP}^{2})}{({[Charge-e]}^{3}) \cdot [Mass-e] \cdot [Bohr-r] \cdot Z}

Next Step Substitute values of Variables

∴

F BSI = \frac{({[Permitivity-vacuum]}^{2}) \cdot ({[hP]}^{2}) \cdot ({13.6eV}^{2})}{({[Charge-e]}^{3}) \cdot [Mass-e] \cdot [Bohr-r] \cdot 2}

Next Step Substitute values of Constants

∴

F BSI = \frac{({8.9E-12F/m}^{2}) \cdot ({6.6E-34}^{2}) \cdot ({13.6eV}^{2})}{({1.6E-19C}^{3}) \cdot 9.1E-31kg \cdot 5.3E-11m \cdot 2}

Next Step Convert Units

∴

F BSI = \frac{({8.9E-12F/m}^{2}) \cdot ({6.6E-34}^{2}) \cdot ({2.2E-18J}^{2})}{({1.6E-19C}^{3}) \cdot 9.1E-31kg \cdot 5.3E-11m \cdot 2}

Next Step Prepare to Evaluate

∴

F BSI = \frac{({8.9E-12}^{2}) \cdot ({6.6E-34}^{2}) \cdot ({2.2E-18}^{2})}{({1.6E-19}^{3}) \cdot 9.1E-31 \cdot 5.3E-11 \cdot 2}

Next Step Evaluate

∴

F BSI = 4.1189995164972E-28V/m

LAST Step Rounding Answer

∴

F BSI = 4.1E-28V/m

Field Strength for Barrier Suppression Ionization Formula Elements

Variables

Constants

Field Strength for Barrier Suppression Ionization

Field Strength for Barrier Suppression Ionization is a measure of the electric force exerted per unit positive charge.

Symbol: F_BSI

Measurement: Electric Field StrengthUnit: V/m

Note: Value can be positive or negative.

Formulas to find Field Strength for Barrier Suppression Ionization

Ionization Potential Barrier Suppression

Ionization Potential Barrier Suppression is the amount of energy required to remove an electron from the outermost shell of a neutral atom.

Symbol: IP

Measurement: EnergyUnit: eV

Note: Value can be positive or negative.

Formulas to find Ionization Potential Barrier Suppression

Final Charge

Final Charge refers to a quantized value of electric charge, with the quantum of electric charge being the elementary charge.

Symbol: Z

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Final Charge

Permittivity of vacuum

Permittivity of vacuum is a fundamental physical constant that describes the ability of a vacuum to permit the transmission of electric field lines.

Symbol: [Permitivity-vacuum]

Value: 8.85E-12 F/m

Planck constant

Planck constant is a fundamental universal constant that defines the quantum nature of energy and relates the energy of a photon to its frequency.

Symbol: [hP]

Value: 6.626070040E-34

Charge of electron

Charge of electron is a fundamental physical constant, representing the electric charge carried by an electron, which is the elementary particle with a negative electric charge.

Symbol: [Charge-e]

Value: 1.60217662E-19 C

Mass of electron

Mass of electron is a fundamental physical constant, representing the amount of matter contained within an electron, an elementary particle with a negative electric charge.

Symbol: [Mass-e]

Value: 9.10938356E-31 kg

Bohr radius

Bohr radius is a fundamental physical constant representing the average distance between the nucleus and the electron in a hydrogen atom in its ground state.

Symbol: [Bohr-r]

Value: 0.529E-10 m

Other formulas in Femtochemistry category

Go Bond Breakage Time

ζ BB = (\frac{L}{v}) \cdot \ln (\frac{4 \cdot E}{δ})

Go Potential for Exponential Repulsion

V = E \cdot {(sech (\frac{v \cdot t}{2 \cdot L}))}^{2}

Go Recoil Energy for Bond Breaking

E = (\frac{1}{2}) \cdot μ \cdot (v^{2})

Go Observed Lifetime Given Reduced Mass

τ obs = \frac{\sqrt{\frac{μ \cdot [BoltZ] \cdot T}{8 \cdot π}}}{P \cdot σ}

How to Evaluate Field Strength for Barrier Suppression Ionization?

Field Strength for Barrier Suppression Ionization evaluator uses Field Strength for Barrier Suppression Ionization = (([Permitivity-vacuum]^2)*([hP]^2)*(Ionization Potential Barrier Suppression^2))/(([Charge-e]^3)*[Mass-e]*[Bohr-r]*Final Charge) to evaluate the Field Strength for Barrier Suppression Ionization, The Field Strength for Barrier Suppression Ionization formula is defined as relation where if the applied field is of sufficient strength to depress the developed saddle-point below the ionization potential, the electron no longer sees a barrier to the continuum and freely escapes the system. Field Strength for Barrier Suppression Ionization is denoted by F_BSI symbol.

How to evaluate Field Strength for Barrier Suppression Ionization using this online evaluator? To use this online evaluator for Field Strength for Barrier Suppression Ionization, enter Ionization Potential Barrier Suppression (IP) & Final Charge (Z) and hit the calculate button.

FAQs on Field Strength for Barrier Suppression Ionization

What is the formula to find Field Strength for Barrier Suppression Ionization?

The formula of Field Strength for Barrier Suppression Ionization is expressed as Field Strength for Barrier Suppression Ionization = (([Permitivity-vacuum]^2)*([hP]^2)*(Ionization Potential Barrier Suppression^2))/(([Charge-e]^3)*[Mass-e]*[Bohr-r]*Final Charge). Here is an example- 4.1E-28 = (([Permitivity-vacuum]^2)*([hP]^2)*(2.17896116880001E-18^2))/(([Charge-e]^3)*[Mass-e]*[Bohr-r]*2).

How to calculate Field Strength for Barrier Suppression Ionization?

With Ionization Potential Barrier Suppression (IP) & Final Charge (Z) we can find Field Strength for Barrier Suppression Ionization using the formula - Field Strength for Barrier Suppression Ionization = (([Permitivity-vacuum]^2)*([hP]^2)*(Ionization Potential Barrier Suppression^2))/(([Charge-e]^3)*[Mass-e]*[Bohr-r]*Final Charge). This formula also uses Permittivity of vacuum, Planck constant, Charge of electron, Mass of electron, Bohr radius constant(s).

Can the Field Strength for Barrier Suppression Ionization be negative?

Yes, the Field Strength for Barrier Suppression Ionization, measured in Electric Field Strength can be negative.

Which unit is used to measure Field Strength for Barrier Suppression Ionization?

Field Strength for Barrier Suppression Ionization is usually measured using the Volt per Meter[V/m] for Electric Field Strength. Kilovolt per Meter[V/m], Millivolt per Meter[V/m], Microvolt per Meter[V/m] are the few other units in which Field Strength for Barrier Suppression Ionization can be measured.

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