Area enclosed by two radii and the arc between them is called

Angle in the major segment of a circle is

Angle in the minor segment of a circle is

A diameter divides the circle into two

Let ‘O’ be the centre of a circle. The distance of chord AB from O is greater than the distance of chord CD from ‘O’ then

In the figure, ‘O’ is the centre of the circle and AB = CD then $\mathrm{\angle }AOB=\backslash angle\; AOB=$

In the figure, the value of x is

In the figure, ‘O’ is the centre of the circle, then

In the figure, $\mathrm{\angle }AOB\backslash angle\; AOB$ = $\mathrm{\angle }COD\backslash angle\; COD$; AB = 3 cm then CD = ……

In the figure, OM $\mathrm{\perp }\backslash bot$ AB and AM = 6 cm where ‘O’ is the centre of the circle then AB =