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Asked by Samskriti Last Modified
Answer 
Charlie
(i) Perimeter of ΔABE = AB + BE + EA
(ii)
Perimeter of rectangle = 2 (Length + Breadth)
Perimeter of ΔABE =
Changing them to like fractions, we obtain
17720=177×320×3=5,31,60,476=47×106×10=4,70,60,17,720=177×320×3=5,31,60,476=47×106×10=47060
As 531 > 470,
⇒17720>476⇒17720>476
Perimeter (ΔABE) > Perimeter (BCDE)
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