1. Measuring Angles

If an angle in standard position has its terminal side passing through the point $P(3,3)$, what is the measure of the angle in degrees?

Which of the following best describes the terminal side of an angle in standard position?

In the context of angles in standard position, which of the following pairs of angles are adjacent to each other?

Given that angle $EGF$ is in standard position and its terminal side passes through the point $(32,21)$, which is the best approximation for the measure of angle $EGF$ in degrees?

An angle in standard position has its terminal side passing through the point $(0,-1)$ on the unit circle. Estimate the measure of this angle to the nearest one-half radian.

If an angle in standard position has its terminal side passing through the point $(0,1)$ on the unit circle, what is the measure of the angle in $°$?

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?

Given that $\angle \mathrm{fae}$ measures $72°$, which of the following angles must also measure $72°$? Choose the correct answer.

If an angle $r$ is in standard position and its terminal side passes through the point $\left(3,,,4\right)$ in the coordinate plane, what is the measure of angle $r$ to the nearest degree?

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

If angle $b$ measures $25°$, in which quadrant does its terminal side lie?

If an angle in standard position intercepts an arc $\mathrm{PQ}$ on a circle of radius $1$ such that the length of arc $\mathrm{PQ}$ is $0.42$ units, what is the measure of the angle in degrees?

Which of the following best describes alternate exterior angles in the context of two parallel lines cut by a transversal?

What is the angular position in radians of the minute hand of a clock at 3:30, measured from the 12 o'clock position in standard position (counterclockwise from the positive $x$-axis)?

Given two vectors $\overrightarrow{a}$ and $\overrightarrow{b}$ in standard position, what is the angle $\Theta$ between them?