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The smallest possible circle touching two opposite sides of a rectangle is cut-out from a rectangle of area 60 sq. units. If the area of this circle is 3/2 times the area left out in the rectangle, find the length of the smaller side of the rectangle.
(2015)
  • a)
  • b)
  • c)
  • d)
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
The smallest possible circle touching two opposite sides of a rectangl...

Let length of smaller side of rectangle = a
∴ Radius = a/2 of circle
According to question,

So, length of smaller side of rectangle = 
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Most Upvoted Answer
The smallest possible circle touching two opposite sides of a rectangl...

Let length of smaller side of rectangle = a
∴ Radius = a/2 of circle
According to question,

So, length of smaller side of rectangle = 
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Community Answer
The smallest possible circle touching two opposite sides of a rectangl...

Let length of smaller side of rectangle = a
∴ Radius = a/2 of circle
According to question,

So, length of smaller side of rectangle = 
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