Find the circumference (in m) of the largest circle that can be inscribed in a rectangle whose dimensions are given as 114 m and 63 m.
Take $$\pi$$ = $$\frac{22}{7}$$​

Correct option is D

Given:

Dimensions of rectangle = 114 m × 63 m

Concept Used:

The largest circle that can be inscribed in a rectangle fits within the smaller side

→ diameter = shorter side of rectangle.

Formula Used:

Circumference of circle = πd = 2πr

Solution: 

Diameter d = min⁡(114, 63) = 63

So, 

Circumference = $$\frac{22}{7} \times 63 = 198 \text{ m}$$​​