As shown in the figure, △ ABC rotates 90 ° clockwise around point O and reaches the position of △ CDE (A) Line AB and line CD are perpendicular to each other (B) Segment AC and segment CE are perpendicular to each other (C) Segment BC and segment de are perpendicular to each other (D) Point C and point C are the corresponding points of two triangles

As shown in the figure, △ ABC rotates 90 ° clockwise around point O and reaches the position of △ CDE (A) Line AB and line CD are perpendicular to each other (B) Segment AC and segment CE are perpendicular to each other (C) Segment BC and segment de are perpendicular to each other (D) Point C and point C are the corresponding points of two triangles

According to the meaning of the question, a, B and C rotate 90 ° clockwise around o to C, D and e respectively, and then there are: ∠ AOC = 90 °, ∠ COE = 90 ° and ∠ BOD = 90 °, so AOE three points are collinear, Co ⊥ AE. If you choose D and B to make ∠ BOD = 90 °, you can find that the first three options are right, so the incorrect one is d option. The C point of two triangles is not the corresponding point, but a point corresponds to C point