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If a rectangle of area \(24\) can be partitioned into exactly \(3\) nonoverlapping squares of equal area, what is the length of the longest side of the rectangle?
A. \(2\sqrt{2}\)
B. \(6\)
C. \(8\)
D. \(6\sqrt{2}\)
E. \(12\sqrt{2}\)
The OA is D
If a rectangle of area \(24\) can be partitioned into exactly \(3\) nonoverlapping squares of equal area, what is the length of the longest side of the rectangle?
A. \(2\sqrt{2}\)
B. \(6\)
C. \(8\)
D. \(6\sqrt{2}\)
E. \(12\sqrt{2}\)
The OA is D
