  A petal projection of a knot $K$ is a projection of a knot which consists of
a single multi-crossing and non-nested loops. Since a petal projection gives a
sequence of natural numbers for a given knot, the petal projection is a useful
model to study knot theory. It is known that every knot has a petal projection.
A petal number $p(K)$ is the minimum number of loops required to represent the
knot $K$ as a petal projection. In this paper, we find the relation between a
superbridge index and a petal number of an arbitrary knot. By using this
relation, we find the petal number of $T_{r,s}$ as follows; $$p(T_{r,s})=2s-1$$
when $1 < r < s$ and $r \equiv 1 \mod s-r$. Furthermore, we also find the upper
bound of the petal number of $T_{r,s}$ as follows; $$p(T_{r,s})\leq2s-
2\Big\lfloor \frac{s}{r} \Big\rfloor +1$$ when $s \equiv \pm 1 \mod r$.
