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  • please clarify the below question.

    Consider a square S which is inside a circle A such that the four corner points of the square touch the circumference of the circle. A second circle B is inside the square S so that its four sides touches the circumference of B. Then, the ratio of the areas of the circle A:B equals :

    kindly do the needful
    Asked by  11 months ago
     
 
 

Answers (1)

 
  • By , 11 months ago

     The radius of outer circle = R
     Radius of inner circle = r
    Diagonal of Square = Diameter of outer circle
     
    So area of outer circle is twice of area of inner circle.
 
 
 
 

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