Question Determine the quadrant where $\theta$ satisfies $\sec \theta > 0$ and $\sin \theta < 0$.

Studdy Solution
Determine the quadrant where both conditions are met.
We need to find the quadrant where both $\cos \theta>0$ (which implies $\sec \theta>0$) and $\sin \theta<0$. This is only true in the fourth quadrant.
Therefore, the terminal side of $\theta$ lies in the fourth quadrant.