Angles in the Unit Circle

If $$\sin\left(θ\right)=\ \ \frac{1}{2}$$  , what are some possibilities of values of θ?

If $$\cot\left(θ\right)=\ \ -1$$  , what are all possible values of θ?

If \katex> , what are all possible values of θ?

What is the angle measure, in degrees, at the red marking on the unit circle?

Identify the Positive angle in both radians and degrees that represent point L.

What is the value of θ, theta, in degrees on the unit circle?

The graph shows the unit circle with angles $$x$$ and $$\pi-x$$ .

What is the exact measure, in radians, of angle $$\pi-x$$ ? Write your answer in terms of .

Let θ represent an angle on the unit circle, with $$0\le\theta\le\frac{\pi}{2}$$ , such that $$\tan\theta=\frac{\sqrt[]{3}}{3}$$ . Drag and drop the correct answer into each blank. $$\sin\left(3\theta\right)=$$ ​ (a)   $$\cos\left(-4\theta\right)=$$ ​ (b)  

Let θ represent an angle on the unit circle, with $$0\le\theta\le\frac{\pi}{2}$$ , such that $$\tan\theta=\frac{\sqrt[]{3}}{3}$$ . Drag and drop the correct answer into each blank. $$\sin\left(3\theta\right)=$$ ​ (a)   $$\cos\left(-4\theta\right)=$$ ​ (b)  

Identify the positive angle in both degrees and radians that represent point L.