text: In a gas of finite-sized particles there are collisions among particles that depend on their cross-sectional size. The average distance that a particle travels between collisions depends on the density of gas particles. These quantities are related by
  where
  : is the cross section of a two-particle collision (SI units: m),
  : is the mean free path between collisions (SI units: m),
  : is the number density of the target particles (SI units: m).
  If the particles in the gas can be treated as hard spheres of radius  that interact by direct contact, as illustrated in Figure 1, then the effective cross section for the collision of a pair is
  If the particles in the gas interact by a force with a larger range than their physical size, then the cross section is a larger effective area that may depend on a variety of variables such as the energy of the particles.
  Cross sections can be computed for atomic collisions but also are used in the subatomic realm. For example, in nuclear physics a "gas" of low-energy neutrons collides with nuclei in a reactor or other nuclear device, with a cross section that is energy-dependent and hence also with well-defined mean free path between collisions.