Given two triangles, $△abc$ and $△adc$, can they be proven congruent by the Side-Side-Side (SSS) criterion? Choose the best explanation.

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 ($\frac{a}{sin\left(A\right)}=\frac{b}{sin\left(B\right)}=\frac{c}{sin\left(C\right)}$)?

Given triangle $yxz$ with side $yx$ = $3.5$ in, side $xz$ = $5.3$ in, and side $yz$ = $6.4$ in, what is the perimeter of the triangle?

Which of the following correctly expresses the Law of Sines for triangle XYZ with sides $x$, $y$, $z$ opposite angles $X$, $Y$, and $Z$ respectively?

Which of the following expressions represents an exterior angle of triangle $XYZ$?

Given triangle $△abc$, which triangle is congruent to $△abc$ by the ASA (Angle-Side-Angle) criterion?

Given that triangle $ABC$ is similar to triangle $AXY$ with a ratio of similarity $3:2$, and that $bc=24$ in triangle $ABC$, what is the length of the corresponding side $xy$ in triangle $AXY$?

Point D is the incenter of triangle BCA. If $\angle \mathrm{FDG}$ = $136°$, what is the measure of angle $\angle \mathrm{BCA}$?