1. Measuring Angles

In standard position, if ray $OX$ is the initial side and ray $OZ$ is the terminal side, what is the name of the angle formed by these two rays?

Given that angle $\mathrm{BAC}$ is in standard position and its terminal side passes through the point $(3,4)$ on the coordinate plane, what is the degree measure of angle $\mathrm{BAC}$? Round to the nearest whole degree.

Which of the following angles in standard position is considered to represent a low projection ($\mathrm{elevation}$)?

Given an angle of $60°$ in standard position, which of the following angles is coterminal with it?

If an angle in standard position has its terminal side passing through the point $\left(0,1\right)$, what is the measure of the angle in degrees?

Which angle is adjacent to $\frac{\pi }{4}$ on the unit circle?

If an angle in standard position has its terminal side passing through the point $(1,2)$, which of the following is closest to the measure of the angle in degrees?

Which of the following angles is a right angle in standard position?

Which of the following angles in standard position has a positive measure?

Which of the following is a measure of an angle that is coterminal with a $95°$ angle?

If angle $\angle MON$ is a straight angle and bisects angle $\angle MOQ$, what is the measure of angle $\angle MOP$?

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?

If an angle in standard position has its initial side along the positive x-axis and its terminal side passes through point D on the unit circle such that the intercepted arc AD measures $96°$, what is the measure of arc AD?

If an angle $c$ in standard position has its terminal side passing through the point $(1,1)$ in the first quadrant, what is the measure of angle $c$ in degrees?

In the context of angles in standard position, which type of angle is formed by extending one side of a $\mathrm{triangle}$ beyond its vertex?