A $\text{CNC}$ machine has one of its linear positioning axes as shown in the figure, consisting of a motor rotating a lead screw, which in turn moves a nut horizontally on which a table is mounted. The motor moves in discrete rotational steps of $50$ steps per revolution. The pitch of the screw is $5 \mathrm{~mm}$ and the total horizontal traverse length of the table is $100 \mathrm{~mm}$. What is the total number of controllable locations at which the table can be positioned on this axis?
- $5000$
- $2$
- $1000$
- $500$