A series of rectangles is drawn such that sum of the two sides (a+b) adds up to 2 cms.
A circle is drawn with a diameter of I cms (mean of the two sides of the rectangle). If
area of such a rectangle is denoted by A1 and area of the circle is denoted by 42, then,
(A) A: > Ao, when a=b= l butAt <A2as"a"becomesclosetozeroand"b"closeto2.
(B) Ar ) A2, for all such rectangles
(C) Ar ( Az, for all such rectangles
(D) perimeler of any such rectangle is fixed and is smaller than the circumference of the circle
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option A is the answer
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