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?
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?
False
The area of the largest circle that can be drawn inside a rectangle is $\left.\pi (\frac{b}{2}\right)^{2} cm ,$ where $\pi \frac{b}{2}$ is the radius of the circle and it is possible when rectangle becomes a square.
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