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Answer:
∠CAB+∠DBA=180°
∠DBA=180° −∠CAB
=180° −130°
=50°
(AC∥BD, co-int. ∠s are supp.)
DBG being a straight line, ∠DBG=180°
⇒ ∠DBA+∠ABF+∠FBG=180°
⇒ 50+∠ABF+60°
=180°
⇒ ∠ABF=180°−110
⇒x°=70°
Now, AE∥BF ⇒ ∠EAB+∠ABF=180°(co-int ∠s)
⇒ x+70°
=180°
⇒x=110°
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