(c)$55^{\circ}$ We find that the circle touches the sides of quadrilateral $A B C D$. Therefore, $\angle A O B+\angle C O D=180^{\circ} \qquad$ [See result at S.No. 22 at page 8.2 ] $\Rightarrow \quad 125^{\circ}+\angle C O D=180^{\circ} \Rightarrow \angle C O D=55^{\circ}$
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