✔ 最佳答案
Due to the trapezoid being isosceles,
you can deduce that angle XYZ = angle WZY = 50 => 35+angle XYW = 50 => angle XYW = 15.
Denote angle YXW and angle XWY as a and b respectively
Within triangle XYW,
15+angle YXW+angle XWY = 180 (angle sum of triangle) => a+b = 165
By the isosceles property,
angle XWZ = angle YXW => 95+b = a
Solving the two equations,
2b+95 = 165 => b = 35, a = 130.
The least and greatest are thus angle XYW and angle YXW.