Einstein's Mass Energy Relation Solution

STEP 0: Pre-Calculation Summary
Formula Used
Energy given DB = Mass in Dalton*([c]^2)
EDB = M*([c]^2)
This formula uses 1 Constants, 2 Variables
Constants Used
[c] - Light speed in vacuum Value Taken As 299792458.0
Variables Used
Energy given DB - (Measured in Joule) - Energy given DB is the amount of work done.
Mass in Dalton - (Measured in Kilogram) - Mass in Dalton is the quantity of matter in a body regardless of its volume or of any forces acting on it.
STEP 1: Convert Input(s) to Base Unit
Mass in Dalton: 35 Dalton --> 5.81185500034244E-26 Kilogram (Check conversion here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
EDB = M*([c]^2) --> 5.81185500034244E-26*([c]^2)
Evaluating ... ...
EDB = 5.22343477962524E-09
STEP 3: Convert Result to Output's Unit
5.22343477962524E-09 Joule --> No Conversion Required
FINAL ANSWER
5.22343477962524E-09 5.2E-9 Joule <-- Energy given DB
(Calculation completed in 00.004 seconds)

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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16 De Broglie Hypothesis Calculators

De Broglie Wavelength given Total Energy
Go Wavelength given TE = [hP]/(sqrt(2*Mass in Dalton*(Total Energy Radiated-Potential Energy)))
De Broglie Wavelength of Charged Particle given Potential
Go Wavelength given P = [hP]/(2*[Charge-e]*Electric Potential Difference*Mass of Moving Electron)
Wavelength of Thermal Neutron
Go Wavelength DB = [hP]/sqrt(2*[Mass-n]*[BoltZ]*Temperature)
Relation between de Broglie Wavelength and Kinetic Energy of Particle
Go Wavelength = [hP]/sqrt(2*Kinetic Energy*Mass of Moving Electron)
Potential given de Broglie Wavelength
Go Electric Potential Difference = ([hP]^2)/(2*[Charge-e]*Mass of Moving Electron*(Wavelength^2))
Number of Revolutions of Electron
Go Revolutions per Sec = Velocity of Electron/(2*pi*Radius of Orbit)
De Broglie Wavelength of Particle in Circular Orbit
Go Wavelength given CO = (2*pi*Radius of Orbit)/Quantum Number
De Broglie's Wavelength given Velocity of Particle
Go Wavelength DB = [hP]/(Mass in Dalton*Velocity)
De Brogile Wavelength
Go Wavelength DB = [hP]/(Mass in Dalton*Velocity)
Energy of Particle given de Broglie Wavelength
Go Energy given DB = ([hP]*[c])/Wavelength
Kinetic Energy given de Broglie Wavelength
Go Energy of AO = ([hP]^2)/(2*Mass of Moving Electron*(Wavelength^2))
Mass of Particle given de Broglie Wavelength and Kinetic Energy
Go Mass of Moving E = ([hP]^2)/(((Wavelength)^2)*2*Kinetic Energy)
De Broglie Wavelength for Electron given Potential
Go Wavelength given PE = 12.27/sqrt(Electric Potential Difference)
Energy of Particle
Go Energy of AO = [hP]*Frequency
Potential given de Broglie Wavelength of Electron
Go Electric Potential Difference = (12.27^2)/(Wavelength^2)
Einstein's Mass Energy Relation
Go Energy given DB = Mass in Dalton*([c]^2)

Einstein's Mass Energy Relation Formula

Energy given DB = Mass in Dalton*([c]^2)
EDB = M*([c]^2)

What is Einstein's mass-energy relation?

Einstein's mass-energy relation expresses the fact that mass and energy are the same physical entity and can be changed into each other. In the equation, the increased relativistic mass (m) of body times the speed of light(c) squared is equal to the kinetic energy (E) of that body.

How to Calculate Einstein's Mass Energy Relation?

Einstein's Mass Energy Relation calculator uses Energy given DB = Mass in Dalton*([c]^2) to calculate the Energy given DB, Einstein's Mass Energy Relation gives the relation between the mass and energy of a particle/ electron. It states that mass and energy are the same and interchangeable under the appropriate conditions. Energy given DB is denoted by EDB symbol.

How to calculate Einstein's Mass Energy Relation using this online calculator? To use this online calculator for Einstein's Mass Energy Relation, enter Mass in Dalton (M) and hit the calculate button. Here is how the Einstein's Mass Energy Relation calculation can be explained with given input values -> 5.2E-9 = 5.81185500034244E-26*([c]^2).

FAQ

What is Einstein's Mass Energy Relation?
Einstein's Mass Energy Relation gives the relation between the mass and energy of a particle/ electron. It states that mass and energy are the same and interchangeable under the appropriate conditions and is represented as EDB = M*([c]^2) or Energy given DB = Mass in Dalton*([c]^2). Mass in Dalton is the quantity of matter in a body regardless of its volume or of any forces acting on it.
How to calculate Einstein's Mass Energy Relation?
Einstein's Mass Energy Relation gives the relation between the mass and energy of a particle/ electron. It states that mass and energy are the same and interchangeable under the appropriate conditions is calculated using Energy given DB = Mass in Dalton*([c]^2). To calculate Einstein's Mass Energy Relation, you need Mass in Dalton (M). With our tool, you need to enter the respective value for Mass in Dalton 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 given DB?
In this formula, Energy given DB uses Mass in Dalton. We can use 1 other way(s) to calculate the same, which is/are as follows -
  • Energy given DB = ([hP]*[c])/Wavelength
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