Energy of Stationary State of Hydrogen Calculator

Total Energy of Atom - (Measured in Joule) - Total Energy of Atom is the energy consumed by the body when measured in electron volts.
Quantum Number - Quantum Number describe values of conserved quantities in the dynamics of a quantum system.

STEP 1: Convert Input(s) to Base Unit

Quantum Number: 8 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

E_V = -([Rydberg])*(1/(n_quantum^2)) --> -([Rydberg])*(1/(8^2))

Evaluating ... ...

E_V = -171464.55625

STEP 3: Convert Result to Output's Unit

-171464.55625 Joule --> No Conversion Required

FINAL ANSWER

-171464.55625 Joule <-- Total Energy of Atom

(Calculation completed in 00.004 seconds)

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Home » Chemistry » Atomic structure » Bohr's Atomic Model » Hydrogen Spectrum » Energy of Stationary State of Hydrogen

Credits

Created by Akshada Kulkarni

National Institute of Information Technology (NIIT), Neemrana

Akshada Kulkarni has created this Calculator and 500+ more calculators!

Verified by Suman Ray Pramanik

Indian Institute of Technology (IIT), Kanpur

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< 21 Hydrogen Spectrum Calculators

Wavelength of all Spectral Lines

Go Wave Number of Particle for HA = ((Initial Orbit^2)*(Final Orbit^2))/([R]*(Atomic Number^2)*((Final Orbit^2)-(Initial Orbit^2)))

Wave Number associated with Photon

Go Wave Number of Particle for HA = ([R]/([hP]*[c]))*(1/(Initial Orbit^2)-(1/(Final Orbit^2)))

Wave Number of Line Spectrum of Hydrogen

Go Wave Number of Particle for HA = [Rydberg]*(1/(Principal Quantum Number of Lower Energy Level^2))-(1/(Principal Quantum Number of Upper Energy Level^2))

Rydberg's Equation

Go Wave Number of Particle for HA = [Rydberg]*(Atomic Number^2)*(1/(Initial Orbit^2)-(1/(Final Orbit^2)))

Wave Number of Spectral Lines

Go Wave Number of Particle = ([R]*(Atomic Number^2))*(1/(Initial Orbit^2)-(1/(Final Orbit^2)))

Rydberg's Equation for hydrogen

Go Wave Number of Particle for HA = [Rydberg]*(1/(Initial Orbit^2)-(1/(Final Orbit^2)))

Ionization Potential

Go Ionization Potential for HA = ([Rydberg]*(Atomic Number^2))/(Quantum Number^2)

No. of Photons Emitted by Sample of H atom

Go Number of Photons Emitted by Sample of H Atom = (Change in Transition State*(Change in Transition State+1))/2

Frequency of Photon given Energy Levels

Go Frequency for HA = [R]*(1/(Initial Orbit^2)-(1/(Final Orbit^2)))

Rydberg's Equation for Balmer Series

Go Wave Number of Particle for HA = [Rydberg]*(1/(2^2)-(1/(Final Orbit^2)))

Energy Gap given Energy of Two Levels

Go Energy Gap between Orbits = Energy in Final Orbit-Energy in Initial Orbit

Rydberg's Equation for Brackett Series

Go Wave Number of Particle for HA = [Rydberg]*(1/(4^2)-1/(Final Orbit^2))

Rydberg's Equation for Paschen Series

Go Wave Number of Particle for HA = [Rydberg]*(1/(3^2)-1/(Final Orbit^2))

Rydberg's Equation for Lyman series

Go Wave Number of Particle for HA = [Rydberg]*(1/(1^2)-1/(Final Orbit^2))

Rydberg's Equation for Pfund Series

Go Wave Number of Particle for HA = [Rydberg]*(1/(5^2)-1/(Final Orbit^2))

Difference in Energy between Energy State

Go Difference in Energy for HA = Frequency of Radiation Absorbed*[hP]

Number of Spectral Lines

Go Number of Spectral Lines = (Quantum Number*(Quantum Number-1))/2

Frequency associated with Photon

Go Frequency of Photon for HA = Energy Gap between Orbits/[hP]

Energy of Stationary State of Hydrogen

Go Total Energy of Atom = -([Rydberg])*(1/(Quantum Number^2))

Frequency of Radiation Absorbed or Emitted during Transition

Go Frequency of Photon for HA = Difference in Energy/[hP]

Radial Nodes in Atomic Structure

Go Radial Node = Quantum Number-Azimuthal Quantum Number-1

Energy of Stationary State of Hydrogen Formula

Total Energy of Atom = -([Rydberg])*(1/(Quantum Number^2))
E_V = -([Rydberg])*(1/(n_quantum^2))

How is energy of stationary state calculated?

The energy of the stationary state is given by the equation –
E = – R(1/n^2) where n=1,2,3……
R is the Rydberg constant.
The energy of an electron is taken as zero when it is not under the influence of the nucleus. In this situation, n=∞ and the atom are called an ionized hydrogen atom.

How to Calculate Energy of Stationary State of Hydrogen?

Energy of Stationary State of Hydrogen calculator uses Total Energy of Atom = -([Rydberg])*(1/(Quantum Number^2)) to calculate the Total Energy of Atom, The Energy of stationary state of hydrogen is the constant state of energy in which electrons exist. Total Energy of Atom is denoted by E_V symbol.

How to calculate Energy of Stationary State of Hydrogen using this online calculator? To use this online calculator for Energy of Stationary State of Hydrogen, enter Quantum Number (n_quantum) and hit the calculate button. Here is how the Energy of Stationary State of Hydrogen calculation can be explained with given input values -> -171464.55625 = -([Rydberg])*(1/(8^2)).

FAQ

What is Energy of Stationary State of Hydrogen?

The Energy of stationary state of hydrogen is the constant state of energy in which electrons exist and is represented as E_V = -([Rydberg])*(1/(n_quantum^2)) or Total Energy of Atom = -([Rydberg])*(1/(Quantum Number^2)). Quantum Number describe values of conserved quantities in the dynamics of a quantum system.

How to calculate Energy of Stationary State of Hydrogen?

The Energy of stationary state of hydrogen is the constant state of energy in which electrons exist is calculated using Total Energy of Atom = -([Rydberg])*(1/(Quantum Number^2)). To calculate Energy of Stationary State of Hydrogen, you need Quantum Number (n_quantum). With our tool, you need to enter the respective value for Quantum Number and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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