Given that line segment $su$ is a diameter of circle $v$, what is the measure of the arc subtended by an inscribed angle of $56°$?

Given triangle $VUW$ with side $v$ opposite angle $V$, side $u$ opposite angle $U$, and side $w$ opposite angle $W$, if $v=7$, $u=10$, and $W=30°$, what are the measures of angles $V$ and $U$ (rounded to the nearest degree)?

Given triangle $lko$ with sides $lk$ and $om$, for which value of $x$ does $lk=om$? Choose the correct value of $x$ from the options below.

When using the Law of Sines to solve a triangle, which of the following equations is correct?

According to the Law of Sines, under which of the following angle conditions could a triangle exist? Select the correct option.

According to the Law of Sines, which triangle below correctly demonstrates that the side opposite the larger angle is the larger side?

If the major arc $JL$ measures $300°$ in circle $M$, which of the following best describes triangle $JLM$?

If two triangles are similar, which of the following statements about the $\mathrm{Law} \mathrm{of} \mathrm{Sines}$ is always true for both triangles?

Four students each select three pieces labeled with side lengths and angle measures: Don chooses $a=7$, $A=30°$, $B=60°$; Margo chooses $a=5$, $A=100°$, $b=2$; Sonji chooses $a=8$, $A=45°$, $b=6$; Liam chooses $a=3$, $A=80°$, $b=5$. According to the Law of Sines, which student chose pieces that can be used to construct a triangle?