There isn't a simple notation for that. In the past fifty years or so the notation $\lfloor x\rfloor$ has become common to mean the greatest integer that is not more than $x$. For example $\lfloor 8.9\rfloor = \lfloor 8.5 \rfloor = \lfloor 8.2 \rfloor = \lfloor 8 \rfloor = 8$.
The result of rounding $x$ to the nearest integer is $$\left\lfloor x+\frac12\right\rfloor.$$
If you want to round to the nearest 10, you can then do $$10\left\lfloor \frac x{10}+\frac12\right\rfloor$$ which rounds $\frac{x}{10}$ to the nearest integer, then multiplies by 10 again. Replacing the 10 with something else such as 17 will round to the nearest multiple of 17 or whatever; in particular $$\frac1{10}\left\lfloor 10x+\frac12\right\rfloor$$
will round to the nearest tenth.