The WC1 and WC2 hard sphere equations of state are given by
[1] (Eq. 6):
![{\displaystyle Z_{WC1}=1+\sum _{n=2}^{10}B_{n}(\rho /\rho _{0})^{n-1}+(\rho /\rho _{0})^{10}\left[{\frac {B_{10}}{1-\rho /\rho _{0}}}-{\frac {0.68219}{(1-\rho /\rho _{0})^{2}}}\right]}](https://wikimedia.org/api/rest_v1/media/math/render/svg/0c2e30cb0638f19290396d1761ecd2a94ed7bc40)
and WC2 (slightly more accurate) (Eq. 7)
![{\displaystyle Z_{WC2}=1+\sum _{n=2}^{m}B_{n}(\rho /\rho _{0})^{n-1}+(\rho /\rho _{0})^{m}\left[{\frac {B_{m}}{1-\rho /\rho _{0}}}-{\frac {A_{2}(\rho )}{(1-\rho /\rho _{0})^{2}}}\right]}](https://wikimedia.org/api/rest_v1/media/math/render/svg/16fd249fa3451313427872bde88f882cd05de2a8)
where (Eq. 8)

See also
References
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