Question

There are two circular portions on two sides of a square lawn of side 58 m. The centre of each circular portion is the point of intersection of the diagonals of the square lawn. Find the area of the lawn in whole.
Plz don't copy from Google. ​

Answer 1

❤HERE IS YOUR ANSWER❤

The diagonals of the square is the diameter of the circle

Find the area of the square:

Area = Length x Length

Area = 58 x 58

Area = 3364 cm²

Find the diagonal of the square:

a² + b² = c²

58² + 58² = c²

c² = 7=6728

c = √6728

c = 58√2 cm

Find the area of the whole circle:

Area = πr²

Area = π( 58√2 ÷ 2)²

Area = 1682π cm²

Find the area of the two segment:

Area = (1682π - 3364 ) ÷ 2 = 961.14 cm²

Find the area of the lawn:

Area = 3364 + 961.14 = 4325.14 cm²

❤HOPE SO IT WILL HELP YOU❤

insta: sujal_agrawall__

snap: sujal3459