Terminal Angles Unit Circle

An angle terminates in the 2nd quadrant and $$\cos\theta=-.35$$ . What is $$\sin\theta$$ (round to the nearest hundredth)?

The Unit Circle has four quadrants such that:

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)  

Find two negative and three positive angles, expressed in radians, for which the point on the unit circle corresponds to each angel is $$\left(-\frac{1}{2},\frac{\sqrt[]{3}}{2}\right)$$

Using θ as a reference angle, mark the triangle sides as Opp, Adj, and Hyp. Label these on the triangle on your paper.

You start on the unit circle at (0, -1) and move 300° counterclockwise. Which angle (in degrees) will you end up on the unit circle?

Which of the following angles are co-terminal to 330^o?

Using θ as a reference angle, mark the triangle sides as Opp, Adj, and Hyp. Label these on the triangle on your paper.

What is this angle in radians?