Energy of Electron in Initial Orbit Solution

STEP 0: Pre-Calculation Summary
Formula Used
Energy of Electron in Orbit = (-([Rydberg]/(Initial Orbit^2)))
Eorbit = (-([Rydberg]/(ninitial^2)))
This formula uses 1 Constants, 2 Variables
Constants Used
[Rydberg] - Rydberg Constant Value Taken As 10973731.6
Variables Used
Energy of Electron in Orbit - (Measured in Joule) - Energy of Electron in Orbit is the process of transfer of electrons in the orbits.
Initial Orbit - Initial Orbit is a number that is related to the principal quantum number or energy quantum number.
STEP 1: Convert Input(s) to Base Unit
Initial Orbit: 3 --> No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
Eorbit = (-([Rydberg]/(ninitial^2))) --> (-([Rydberg]/(3^2)))
Evaluating ... ...
Eorbit = -1219303.51111111
STEP 3: Convert Result to Output's Unit
-1219303.51111111 Joule -->-7.61029062314286E+24 Electron-Volt (Check conversion here)
FINAL ANSWER
-7.61029062314286E+24 โ‰ˆ -7.6E+24 Electron-Volt <-- Energy of Electron in Orbit
(Calculation completed in 00.004 seconds)

Credits

Created by Akshada Kulkarni
National Institute of Information Technology (NIIT), Neemrana
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Verified by Suman Ray Pramanik
Indian Institute of Technology (IIT), Kanpur
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16 Electrons & Orbits Calculators

Change in Wave Number of Moving Particle
Go Wave Number of moving Particle = 1.097*10^7*((Final Quantum Number)^2-(Initial Quantum Number)^2)/((Final Quantum Number^2)*(Initial Quantum Number^2))
Change in Wavelength of Moving Particle
Go Wave Number = ((Final Quantum Number^2)*(Initial Quantum Number^2))/(1.097*10^7*((Final Quantum Number)^2-(Initial Quantum Number)^2))
Total Energy of Electron in nth Orbit
Go Total Energy of Atom given nth Orbital = (-([Mass-e]*([Charge-e]^4)*(Atomic Number^2))/(8*([Permitivity-vacuum]^2)*(Quantum Number^2)*([hP]^2)))
Velocity of Electron in Bohr's Orbit
Go Velocity of Electron given BO = ([Charge-e]^2)/(2*[Permitivity-vacuum]*Quantum Number*[hP])
Energy Gap between Two Orbits
Go Energy of Electron in Orbit = [Rydberg]*(1/(Initial Orbit^2)-(1/(Final Orbit^2)))
Velocity of Electron given Time Period of Electron
Go Velocity of Electron given Time = (2*pi*Radius of Orbit)/Time Period of Electron
Total Energy of Electron given Atomic Number
Go Total Energy of Atom given AN = -(Atomic Number*([Charge-e]^2))/(2*Radius of Orbit)
Potential Energy of Electron given Atomic Number
Go Potential Energy in Ev = (-(Atomic Number*([Charge-e]^2))/Radius of Orbit)
Energy of Electron in Final Orbit
Go Energy of Electron in Orbit = (-([Rydberg]/(Final Quantum Number^2)))
Velocity of Electron in Orbit given Angular Velocity
Go Velocity of Electron given AV = Angular Velocity*Radius of Orbit
Energy of Electron in Initial Orbit
Go Energy of Electron in Orbit = (-([Rydberg]/(Initial Orbit^2)))
Total Energy of Electron
Go Total Energy = -1.085*(Atomic Number)^2/(Quantum Number)^2
Atomic Mass
Go Atomic Mass = Total Mass of Proton+Total Mass of Neutron
Number of Electrons in nth Shell
Go Number of Electrons in nth Shell = (2*(Quantum Number^2))
Number of Orbitals in nth Shell
Go Number of Orbitals in nth Shell = (Quantum Number^2)
Orbital Frequency of Electron
Go Orbital Frequency = 1/Time Period of Electron

12 Important Formulas on Bohr's Atomic Model Calculators

Change in Wave Number of Moving Particle
Go Wave Number of moving Particle = 1.097*10^7*((Final Quantum Number)^2-(Initial Quantum Number)^2)/((Final Quantum Number^2)*(Initial Quantum Number^2))
Radius of Bohr's Orbit
Go Radius of Orbit given AN = ((Quantum Number^2)*([hP]^2))/(4*(pi^2)*[Mass-e]*[Coulomb]*Atomic Number*([Charge-e]^2))
Internal Energy of Ideal Gas using Law of Equipartition Energy
Go Internal Molar Energy given EP = (Degree of Freedom/2)*Number of Moles*[R]*Temperature of Gas
Velocity of Electron given Time Period of Electron
Go Velocity of Electron given Time = (2*pi*Radius of Orbit)/Time Period of Electron
Angular Momentum using Radius of Orbit
Go Angular Momentum using Radius Orbit = Atomic Mass*Velocity*Radius of Orbit
Radius of Bohr's Orbit given Atomic Number
Go Radius of Orbit given AN = ((0.529/10000000000)*(Quantum Number^2))/Atomic Number
Energy of Electron in Final Orbit
Go Energy of Electron in Orbit = (-([Rydberg]/(Final Quantum Number^2)))
Energy of Electron in Initial Orbit
Go Energy of Electron in Orbit = (-([Rydberg]/(Initial Orbit^2)))
Atomic Mass
Go Atomic Mass = Total Mass of Proton+Total Mass of Neutron
Number of Electrons in nth Shell
Go Number of Electrons in nth Shell = (2*(Quantum Number^2))
Number of Orbitals in nth Shell
Go Number of Orbitals in nth Shell = (Quantum Number^2)
Orbital Frequency of Electron
Go Orbital Frequency = 1/Time Period of Electron

Energy of Electron in Initial Orbit Formula

Energy of Electron in Orbit = (-([Rydberg]/(Initial Orbit^2)))
Eorbit = (-([Rydberg]/(ninitial^2)))

What is energy of electron in initial orbit?

Bohrโ€™s model can explain the line spectrum of the hydrogen atom. Radiation is absorbed when an electron goes from orbit of lower energy to higher energy; whereas radiation is emitted when it moves from higher to lower orbit. The energy gap between the two orbits is โ€“
โˆ†E = Ef โ€“ Ei where Ef is the energy of the final orbit, Ei is the energy of the initial orbit

How to Calculate Energy of Electron in Initial Orbit?

Energy of Electron in Initial Orbit calculator uses Energy of Electron in Orbit = (-([Rydberg]/(Initial Orbit^2))) to calculate the Energy of Electron in Orbit, The Energy of electron in initial orbit is the constant state of energy in which electrons exist in the initial or lower energy level. Energy of Electron in Orbit is denoted by Eorbit symbol.

How to calculate Energy of Electron in Initial Orbit using this online calculator? To use this online calculator for Energy of Electron in Initial Orbit, enter Initial Orbit (ninitial) and hit the calculate button. Here is how the Energy of Electron in Initial Orbit calculation can be explained with given input values -> -4.7E+43 = (-([Rydberg]/(3^2))).

FAQ

What is Energy of Electron in Initial Orbit?
The Energy of electron in initial orbit is the constant state of energy in which electrons exist in the initial or lower energy level and is represented as Eorbit = (-([Rydberg]/(ninitial^2))) or Energy of Electron in Orbit = (-([Rydberg]/(Initial Orbit^2))). Initial Orbit is a number that is related to the principal quantum number or energy quantum number.
How to calculate Energy of Electron in Initial Orbit?
The Energy of electron in initial orbit is the constant state of energy in which electrons exist in the initial or lower energy level is calculated using Energy of Electron in Orbit = (-([Rydberg]/(Initial Orbit^2))). To calculate Energy of Electron in Initial Orbit, you need Initial Orbit (ninitial). With our tool, you need to enter the respective value for Initial Orbit 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 Energy of Electron in Orbit?
In this formula, Energy of Electron in Orbit uses Initial Orbit. We can use 3 other way(s) to calculate the same, which is/are as follows -
  • Energy of Electron in Orbit = [Rydberg]*(1/(Initial Orbit^2)-(1/(Final Orbit^2)))
  • Energy of Electron in Orbit = (-([Rydberg]/(Final Quantum Number^2)))
  • Energy of Electron in Orbit = (-([Rydberg]/(Final Quantum Number^2)))
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