Home
Class 14
MATHS
Four identical coins are placed in a squ...

Four identical coins are placed in a square. For each coin, the ratio of area to circumference is the same as the ratio of circumference to area. The area of the square not covered by the coins is

A

`16(pi-2)`

B

`16(8-pi)`

C

`16(4-pi)`

D

`16(4-pi//2)`

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Topper's Solved these Questions

  • MENSURATION

    DISHA PUBLICATION|Exercise Practice Exercises (EXPERT LEVEL)|45 Videos

  • LOGARITHMS

    DISHA PUBLICATION|Exercise Test Yourself |15 Videos

  • MOCK TEST - 3

    DISHA PUBLICATION|Exercise Multiple Choice Questions|20 Videos

Similar Questions

Explore conceptually related problems

Four identical coins are placed in a square.For each coin,the ratio of area to circumference is the same as the ratio of circumference to area.Find the area of the square that is not covered by the coins

If the ratio of areas of two circles is 4:9, then the ratio of their circumference will be :

If ratio of area of two squares is 1:4 then ratio of its circumference

The areas of two circles are in the ratio 9:4 .The ratio of their circumferences is

A circle is incribed in a square.Find the ratio of area of circle to area of square.

If the ratio of area of the circle and the circumference is 9 : 4 , then circumference of the circle is

Find the ratio of circumference of two circles whose areas are in the ratio of 16:25.

Figure,ABCD is a square of side 2a. Find the ratio between the circumferences and the areas of the incircle and the circum-circle of the square.

The area of a circle is the same as the area of a square. Their perimeters are in the ratio