Given two triangles $△wxz$ and $△yzx$, which congruence theorem can be used to prove that they are congruent?

Given a triangle with side lengths $10$ in., $10$ in., and $10$ in., which classification best represents this triangle?

Which equation can be solved to find one of the missing side lengths in a triangle using the $Law of Sines$?

Which statement regarding the interior and exterior angles of a triangle is always true?

Given triangle $ABC$, which equation can be used to find the measure of angle $BAC$ using the Law of Sines?

Given triangle $ABC$ with sides $a$, $b$, $c$ opposite angles $A$, $B$, $C$ respectively, which of the following correctly expresses the Law of Sines?

In triangle $△abc$, which angle's measure is equal to the sum of the measures of $\angle bac$ and $\angle bca$?

Given triangle $FGE$ with sides $f$, $g$, and $e$ opposite angles $F$, $G$, and $E$ respectively, which equation can be used to find the measure of angle $FGE$ using the Law of Sines?

Which of the following sets of numbers could represent the three sides of a triangle according to the Law of Sines ($\frac{a}{A}=\frac{b}{B}=\frac{c}{C}$)?