Sign-test p-value plus accept indicator

The observed value of a random sample of size $9$ from a distribution having continuous and strictly increasing cumulative distribution function is as below: $1.00,-0.01,0.70,0.25,-1.00,1.20,-0.33,0.68,-2.00$. Let $M$ be the unknown median of the distribution. To test $H_{0}:M=0$ against $H_{1}:M>0$, the sign test is being used. If $$\eta=\begin{cases}1,&\text{if }H_{0}\text{ is accepted at level }0.05,\\0,&\text{if }H_{0}\text{ is rejected at level }0.05,\end{cases}$$ and $p$ is the $p$-value of the test, then based on the above data $p+\eta$ equals __________ (rounded off to two decimal places)