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a)< C = 66 because in an isosceles triangle, angles opposite to equal sides are equal.
b) <B= 180- (66+66)= 180- 132= 48 [< sum property of triangles]
If we extend DE to a point G on AB, <DGB= 180-(90+48)= 42 [< sum property of triangles]
Then, in triangle GFE,
<GFE= 180-90= 90[linear pair]
<FEG= 180- (42+90) = 48 [< sum property of triangles]
<FED= 180-48= 32[linear pair]
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