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Verified Answer :

Answer:

The difference in mass between a proton and electron is 1.672*10⁻²⁷ kg

Explanation:

Mass of a proton = \(1.673*10^{-24} \ g\)

Mass of an electron = \(9.11*10^{-28} \ g\)

The difference in mass between a proton and electron is:

\([1.673*10^{-24} - 9.11*10^{-28}]g = 1.672*10^{-24}\ g\)

Convert g to kg

10³ g = 1 kg

The difference in mass in units of kg would be:

\(=\frac{1.672*10^{-24}g * 1 kg }{10^{3}g} = 1.672*10^{-27} kg\)

The difference between the mass of an electron and a proton is equal to\(1.672*10^{-27}\) kg.

We know that the mass of a proton is equal to \(1.673*10^{-24}\) g and the mass of an electron is equal to \(9.11*10^{-28}\) g. and

  • One kilogram can be expressed as [\(10^3\)] g in grams.

So,

  • the difference in the kilogram unit between the two masses are -

=> [\(1.673*10^{-24} - 9.11*10^{-28}\)]

= [\(1.672*10^{-24}\)] g

= [\(1.672*10^{-27}\)] kg

Thus, the difference between the mass of an electron and a proton is equal to\(1.672*10^{-27}\) kg.

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