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The value of one barn in SI unit is

  • A.\(10^{-28} m^{2}\)
  • B.\(10^{-20} m^{2}\)
  • C.\(10^{-16} m^{2}\)
  • D.\(10^{-32} m^{2}\)
  • E.\(10^{-15} m^{2}\)

Answer: A

One barn is \(10^{-28}\ \text{m}^{2}\).

The barn is a unit of area used for nuclear cross-sections, the effective target area a nucleus presents to an incoming particle. It is defined as \(10^{-24}\ \text{cm}^{2}\). Converting to square metres, with \(1\ \text{cm}^{2} = 10^{-4}\ \text{m}^{2}\):

\[ 10^{-24} \times 10^{-4} = 10^{-28}\ \text{m}^{2} \]

The size makes sense: a nucleus has a radius of order \(10^{-14}\) m, so its cross-sectional area is of order \(10^{-28}\ \text{m}^{2}\). \(10^{-15}\) is the scale of a nuclear radius in metres (a femtometre), not an area, and the other powers do not match the definition.

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