ABCD is a square, 4 equal circles are just joining each other whose centers are the vertices A,B,C,D of the square. What is the ratio of the shaded to the unshaded area within square?

Open in App

Solution

Please provide the picture to see shaded and unshaded regions

Suggest Corrections

Similar questions

P Q R S

is a square,

4

equal circles are just touching each other whose centres are the vertices

P, Q, R a n d S

of the square. What is the ratio of the shaded to the unshaded area within square ?

Q. In fig.,

A B C D

is a square of side

14 c m

. With centers

A, B, C

and

D

, four circles are drawn such that each circle touch externally two of the remaining three circles. Find the area of the shaded region

Q. ABCD is a square of side 14 cm with centers at A, B, C and D. Four circles are drawn in such a way that each circle touches externally two of the remaining three circles as shown below:

What is the area of the darker shaded region?

Q. Four identical circles are drawn taking the vertices of a square as centers. The circles are tangential to one another. Another circle is drawn so that it is tangential to all the circles and lies within the square. Find the ratio of the sum of the areas of the four circles lying within the square to that area of the smaller circle

The diagram shows three circles externally tangent to each other and to a semicircle.The shaded area is 120 sq.units. The area of the unshaded parts of the semi circle in square units is

Join BYJU'S Learning Program