The regular hexagon shown above has an interior angle of 60°. What is the angle of rotation when vertex B is mapped onto vertex F in a clockwise rotation?

Answer: Angle of rotation when ∠B mapped onto ∠F is 240°.
Step-by-step explanation:
In a regular hexagon all the interior angles are same and hence regular hexagon has six symmetrical shapes.
Also, we know that the sum of the interior angles of a regular hexagon is 360°
Hence, angle of rotation for a hexagon is 360°÷6 = 60°.
Now, in moving from B to F in clockwise direction we have to take 4 rotations.
Hence, the angle of rotation when ∠B is mapped onto ∠F is 4×60°= 240°.