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

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.

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

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?

Which of the following triangles demonstrates the Law of Sines by showing that the ratios of the lengths of sides to the sines of their opposite angles are equal ($\frac{a}{sin\left(A\right)}=\frac{b}{sin\left(B\right)}=\frac{c}{sin\left(C\right)}$)?