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2 what is the definition of congruence? a. if two figures have the same shape, then they are congruent. b. if two figures have the same area, then they are congruent. c. if there is a sequence of transformations taking one figure to another, then they are congruent. d. if there is a sequence of rotations, reflections, and translations that take one figure to the other, then they are congruent. 3 there is a sequence of rigid transformations that takes a to a, b to b, and c to c. the same sequence takes d to d. draw and label d:
La congruencia en geometría se define por la posibilidad de aplicar una secuencia de rotaciones, reflexiones y traslaciones (transformaciones rígidas) que lleven una figura a la otra. Las opciones A y B no son correctas porque tener la misma forma o el mismo área no implica congruencia. La opción C es genérica, mientras que D especifica correctamente las transformaciones rígidas.
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D. If there is a sequence of rotations, reflections, and translations that take one figure to the other, then they are congruent.