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Let A, B & C be the sides of the equilateral ∆le & BC being the base of the ∆le, such that <ABC or <B = 60°
Let A, C & D be the sides of the other ∆le & CD being the base of the ∆le, such that <ACD or <C = 180° - <ABC or <B
= 180° - 60°
= 120°
Now, according to angles and properties -
W.k.t (We know that)
<CAD or <A & <ADC or <D will be equal (Isosceles-angled ∆le property)
Hence,
Therefore, the value of x = 30°
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