In physics the mass energy equivalence is that the mass of a body is measured by its energy

content. This may be written algebraically as E=mc2

, where E is energy, m is mass, and c is the

speed of light in a vacuum. Transform the equation so that it will be read as a solution for mass,

m. Show all the steps

Verified Answer :

E = mc^2...divide both sides by c^2
E / c^2 = m

Answer: The energy equation is \(E = mc^{2}\), if you want the solution for mass, then you want the mass alone in one side of the equation. You can do this in the next way:

\(E = mc^{2} - >\frac{E}{c^{2} } = \frac{m}{c^{2} } *c^{2} = m\)

where i divided by c square in both sides of the equation.

Then if you know the mass energy of an body (and the velocity of the light), with the equation \(m = \frac{E}{c^{2} }\) you can obtain the mass of such body.