The ratio of the areas of two concentric circles is 1:3. If the radius of the smaller is r, then the difference between the radii is best approximated by:
A
0.41r.
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B
0.73
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C
0.75
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D
0.73r
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E
0.75r
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Solution
The correct option is D0.73r Let x be the radius of the larger circle. Then πr2πx2=13,x=r√3, r√3−r=r(√3−1)∼0.73r.