Quadrilateral $$A B C D$$ is inscribed in circle $$O$$, as shown. What is the value of $$y$$ ? ![](http://admin.getprephub.com/media/editor/gp6_20230225205418967266.png)

Given that, ![](http://admin.getprephub.com/media/editor/gp6s_20230225205430757348.png) $$A B C D$$ is a cyclic quadrilateral. Therefore, sum of opposite angles in a triangle is $$180$$ degree. $${m}<{D}+{m}<{B}=180$$ or, $${m}<{B}=180-83=97$$ therefore the value of angle $$B$$ is $$97^{\circ}$$

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MCQ

Quadrilateral $A B C D$ is inscribed in circle $O$ , as shown. What is the value of $y$ ?

Select all that apply :

$97^{\circ}$

$77^{\circ}$

$47^{\circ}$

$107^{\circ}$

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