What is the area of the largest square which can be inscribed in a circle of radius 14 cm? Take ($π=\frac{22}{7}$) |
392 cm2 484 cm2 196 cm2 784 cm2 |
392 cm2 |
We know that, Area of the square = (side)2 We have, Diameter of the circle = Diagonal of the square Radius = 14 cm We know, Diameter of the circle = Diagonal of the square = Diagonal of the square = 28 cm = Side × \(\sqrt {2}\) = 28 = Side = 14\(\sqrt {2}\) cm Area of the square = (side)2 = (14\(\sqrt {2}\))2 = 392 cm2. |