  In this paper we establish the existence of at least two weak solutions for
the following fractional Kirchhoff problem involving singular and exponential
nonlinearity \begin{equation*}
  \left\{\begin{split}
  M\left(\|u\|^{\frac{n}{s}}\right)(-\Delta)^s_{n/s}u & = \mu u^{-q}+
u^{r-1}\exp( u^{\beta})\;\text{in}\;\Om,
  u&>0,\;\text{in}\; \Om,
  u &= 0,\;\text{in}\; \mb R^n \setminus{\Om},
  \end{split}
  \right. \end{equation*} where $\Om$ is smooth bounded domain in $\mb R^n$,
{$n\geq 1$}, $s\in (0,1)$, $\mu>0$ is a real parameter, $\beta <\frac{n}{n-s}$
and $q\in (0,1)$. We have considered the degenerate Kirchhoff case here and
used the Nehari manifold techniques to obtain the results.
