  Inspired by the work of Bhatt and Singh (see: arXiv:1307.1171) we compute the
$F$-pure threshold of quasi-homogeneous polynomials. We first consider the case
of a curve given by a quasi-homogeneous polynomial $f$ in three variables
$x,y,z$ of degree equal to the degree of $xyz$ and then we proceed with the
general case of a Calabi-Yau hypersurface, i.e. a hypersurface given by a
quasi-homogeneous polynomial $f$ in $n+1$ variables $x_0, \ldots, x_n$ of
degree equal to the degree of $x_0 \cdots x_n$.
