Which sequence of transformations will map figure Q onto figure Q′? Two congruent quadrilaterals are shown on a coordinate plane; quadrilateral Q with coordinates negative 9 comma 2, negative 6 comma 4, negative 4 comma 4, and negative 2 comma 2; quadrilateral Q prime with coordinates 2 comma 2, 4 comma 4, 6 comma 4, and 9 comma 2. Translation of (x, y + 2), reflection over x = 1, and 180° rotation about the origin Translation of (x, y − 2), reflection over x = 1, and 180° rotation about the origin Translation of (x, y − 2), reflection over y = 1, and 180° rotation about the origin Translation of (x, y + 2), reflection over y = 1, and 180° rotation about the originWhich sequence of transformations will map figure Q onto figure Q′? Two congruent quadrilaterals are shown on a coordinate plane; quadrilateral Q with coordinates negative 9 comma 2, negative 6 comma 4, negative 4 comma 4, and negative 2 comma 2; quadrilateral Q prime with coordinates 2 comma 2, 4 comma 4, 6 comma 4, and 9 comma 2. Translation of (x, y + 2), reflection over x = 1, and 180° rotation about the origin Translation of (x, y − 2), reflection over x = 1, and 180° rotation about the origin Translation of (x, y − 2), reflection over y = 1, and 180° rotation about the origin Translation of (x, y + 2), reflection over y = 1, and 180° rotation about the origin