Answer:
The length of the arc is:

Explanation:
Notice that a circle of diameter 2 cm has radius 1 cm (half of the diameter).
Also notice that the length of the full circle (which corresponds to a
arc, is the circumference length given by the known formula
, so the arc subtended by half such angle (that is a
angle would be:

Therefore with this info we get that:
the length of this 180° arc for a radius of 1 cm is =
