Find the circumference (in m) of the largest circle that can be drawn completely inside a rectangle with sides 249 m and 217 m. [Take π = 22/7]

Correct option is A

Given:

Rectangle sides = 249 m and 217 m

Largest circle inside rectangle → diameter = smaller side = 217 m

Find circumference.

Concept Used:

Largest inscribed circle has diameter equal to the smaller side.

Circumference of a circle = $$\pi \times d = 2 \pi r$$​​

Solution:

Diameter of circle:

d = 217  m

Circumference (C)  = $$\frac{22}{7} \times 217$$​​

= 22 × 31 = 682 m