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AB = AC (GIVEN)
<B = <C=y (ANGLE OPPOSITE TO EQUAL SIDES ARE EQUAL)
<BAD = <CAE= x (GIVEN)
IN TRIANGLE ABD,
<ADE= <B + <BAD (EXTERIOR ANGLE PROPERTY)
= x+y ___1
IN TRIANGLE AEC,
<AED = <C+ <EAC (EXTERIOR ANGLE PROPERTY)
=x+y____2
FROM 1 AND 2 WE GET,
<ADE = <AED
So, AE = AD (SIDES OPPOSITE TO EQUAL ANGLES ARE EQUAL)
So, ADE is isosceles.
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