El triángulo A_NAME es semejante al triángulo B_NAME.
Resuelve para X.
X = \quad
Los triángulos semejantes tiene lados proporcionales.
Por lo tanto, podemos establecer proporciones equivalente y resolver para X.
\dfrac{\red{B_LABELS[SOLUTION_INDEX]}}{\blue{A_SIDES[SOLUTION_INDEX]}} = \dfrac{\red{B_LABELS[PROP_INDEX]}}{\blue{A_SIDES[PROP_INDEX]}}
Note: As each corresponding \dfrac{\red{side}}{\blue{side}} proportion is equivalent, you could use the other sides (i.e., \dfrac{\red{B_LABELS[SOLUTION_INDEX]}}{\blue{A_SIDES[SOLUTION_INDEX]}} = \dfrac{\red{B_LABELS[ALTERNATE_INDEX]}}{\blue{A_SIDES[ALTERNATE_INDEX]}})
Reduce la proporción en el lado derecho.
\dfrac{\red{B_LABELS[SOLUTION_INDEX]}}{\blue{A_SIDES[SOLUTION_INDEX]}} = \cancel{\dfrac{\red{B_LABELS[PROP_INDEX]}}{\blue{A_SIDES[PROP_INDEX]}}}{\green{fractionReduce(B_LABELS[PROP_INDEX], A_SIDES[PROP_INDEX])}}
Multiplica cada lado por A_SIDES[SOLUTION_INDEX] y simplifica.
\cancel{A_SIDES[SOLUTION_INDEX]} \times \dfrac{\red{B_LABELS[SOLUTION_INDEX]}}{\cancel{\blue{A_SIDES[SOLUTION_INDEX]}}} = \green{fractionReduce(B_LABELS[PROP_INDEX], A_SIDES[PROP_INDEX])} \times A_SIDES[SOLUTION_INDEX]
\red{X} es igual a SOLUTION.