Re: In the figure shown above, point E is the intersection point of the di
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19 Jan 2022, 04:03
1) Using Pythagoras:
Let side BC be x
\((7.25)^2 + x^2 = 100\)
\( x^2 = 100 - (7.25)^2\)
From this we can workout/deduce that line AB is longer than line BC
SUFFICIENT
2)
Let each diagonal in rectangle ABCD be y
Perimeter AEB: \(AE + EB + AB\)
\(= 0.5y + 0.5y + AB\)
Perimeter BEC: \(EB + EC + BC\)
\(= 0.5y + 0.5y + BC\)
The perimeter of AEB is greater than the perimeter of BEC:
\(0.5y + 0.5y + AB > 0.5y + 0.5y + BC\)
\(AB > BC\)
SUFFICIENT
Answer D