1. beth is planning a playground and has decided to place the swings in such a way that they are the same distance from the jungle gym and the monkey bars. if beth places the swings at point d, how could she prove that point d is equidistant from the jungle gym and monkey bars? a. if segment ad ≅ segment cd, then point d is equidistant from points a and b because congruent parts of congruent triangles are congruent. b. if segment ad ≅ segment cd, then point d is equidistant from points a and b because a point on a perpendicular bisector is equidistant from the endpoints of the segment it intersects. c. if m∠acd = 90° then point d is equidistant from points a and b because congruent parts of congruent triangles are congruent. d. if m∠acd = 90° then point d is equidistant from points a and b because a point on a perpendicular bisector is equidistant from the endpoints of the segment it intersects. 2. ebony is cutting dough for pastries in her bakery. she needs all the pieces to be congruent triangles and has ensured that segment ef ≅ segment on and ∠mon is congruent to ∠gef. what would ebony need to compare in order to make sure the triangles are congruent by aas? triangles feg and nom a. segment eg and segment om b. ∠efg and ∠onm c. segment nm and segment fg d. ∠egf and ∠omn 3. figure l has four sides with vertices at 0, 1 and 3, 4 and 5, 2 and 2, negative 1 which series of transformations will not map figure l onto itself? a. (x + 1, y − 4), reflection over y = x − 4 b. (x − 4, y − 4), reflection over y = −x c. (x + 3, y − 3), reflection over y = x − 4 d. (x + 4, y + 4), reflection over y = −x + 8 show how you got the answer. you!