Answer: The figure is attached herewith.
Step-by-step explanation: We are given to sketch a unit circle and label the terminal points corresponding to
[tex]\theta=\dfrac{\pi}{3},~2\dfrac{\pi}{3},~3\dfrac{\pi}{3},~4\dfrac{\pi}{3},~5\dfrac{\pi}{3}.\\\\\\\Rightarrow \theta=60^\circ,12^\circ,180^\circ,240^\circ,300^\circ.[/tex]
In the attached figure, we have drawn a unit circle, with centre at O(0,0) and radius 1 unit. We have labelled the points A, B, C, D and E corresponding to the angles below
∠AOX = 60°,
∠BOX = 120°,
∠COX = 180°,
∠DOX = 240°,
∠EOX = 300°.
And the coordinates are
[tex]A(\dfrac{1}{2},\dfrac{\sqrt 3}{2}),~B(-\dfrac{1}{2},sqrt 3), C(-1,0), D(-\dfrac{1}{2},-sqrt 3) and E(\dfrac{1}{{2},-\sqrt 3).
Thus, the answer is complete.
