An angle is in standard position and its terminal side lies on the negative $y$-axis. What is the measure of this angle in degrees?

An angle in standard position has its initial side along the positive $x$-axis. If its terminal side passes through the point $(4,15)$, what is the measure of the angle in degrees, rounded to the nearest whole number?

Given a right triangle where angle $ACB$ is one of the non-right angles and the side opposite angle $ACB$ is $4$ units while the side adjacent to angle $ACB$ is $3$ units, which is the approximate measure of angle $ACB$?

Given that angle $\mathrm{JHG}$ is in standard position and its terminal side passes through the point $(0,1)$ on the unit circle, what is the measure of $\mathrm{JHG}$ in degrees?

Which pair of angles forms a linear pair in standard position?

Segments $ac$ and $bd$ are diameters of circle $O$. What is the measure of the angle formed by these diameters if the angle is greater than $180°$ and less than $360°$?

If an angle in standard position intercepts an arc from point $Q$ to point $P$ on a circle, and the measure of the arc $\mathrm{QP}$ is closest to which of the following values?

Given a circle with center O and points E and H on the circumference such that the central angle $\angle EOH$ measures $114°$, what is the measure of arc EH?

If two angles are in standard position and their terminal sides coincide, and angle 1 has a measure of $50°$, which of the following could be the measure of angle 2?