If AB = 2, CD = 4, EF ⊥ AB, then the degree of the angle between EF and CD is () A. 90°B. 45°C. 60°D. 30°

If AB = 2, CD = 4, EF ⊥ AB, then the degree of the angle between EF and CD is () A. 90°B. 45°C. 60°D. 30°

Let G be the midpoint of AD and connect GF and Ge, then GF and Ge are the midlines of △ abd and △ ACD respectively. From this, we can get that GF ‖ AB and GF = 12ab = 1, GE ‖ CD, Ge = 12CD = 2, ∧ FEG or its complementary angle is the angle between EF and CD