In a right triangle, if one of the non-right angles (angle $6$) measures $141°$, what is the measure of the other non-right angle (angle $5$)?

In the diagram, point O is the center of the circle. If $m\angle \mathrm{ABC}$ = $70°$, what is $m\angle \mathrm{AOC}$?

Given a right triangle where angle $\theta$ is one of the non-right angles, the side opposite $\theta$ has length $3$, the side adjacent to $\theta$ has length $4$, and the hypotenuse has length $5$, what is the value of $tan\left(\theta \right)$?

Given a right triangle where angles $A$ and $B$ are acute and $A$ is supplementary to $B$, which of the following relationships is false?

The ? side of a triangle is the side next to the reference angle and connected to the right angle.

Given that $m\angle bgc=6x-13°$ and $m\angle cgf=4x+3°$, what is $m\angle bgf$?

In the figure above, points $P$ and $Q$ lie on a circle with center $O$. If triangle $OPQ$ is a right triangle with right angle at $P$, and $OP=5$, $OQ=13$, what is the value of $PQ$ (denoted as $s$)?

In a right triangle, what is the definition of $\sin$ of an angle $\theta$?

Given a right triangle where the measure of angle $\angle 6$ is $32°$, what is the sum $m\angle 4+m\angle 5$ in degrees?