In $\odot( O , r),$ chord $\overline{ AB }$ subtends a right angle at the centre. The area of minor segment $\overline{ AB } \cup \widehat{ ACB }$ is $114\,cm ^{2}$ and the area of $\Delta OAB$ is $200\,cm ^{2} .$ Then, the area of minor sector $OACB$ is ......... $cm ^{2}$.
Is the area of the largest circle that can be drawn inside a rectangle of length $a \,cm$ and breadth $b \,cm (a>b)$ is $\pi b^{2} \,cm ^{2}$ ? Why?
Area of the largest triangle that can be inscribed in a semi-circle of radius $r$ units is
Find the area of a sector of circle of radius $21\, cm$ and central angle $120^{\circ}$. (in $cm ^{2}$)
The length of the minute hand of a clock is $6\,cm .$ The area of the region swept by it in $10$ minutes is $\ldots \ldots \ldots \ldots cm ^{2}$. $(\pi=3.14)$