Question
Answer: Option B
:
B
In right angled ΔAMD
AD2 = AM2+ MD2 (by Pythagoras theorem)
⇒AD>AM
Similarly,In right angled ΔBEC
BC2 = BE2+EC2
⇒BC>BE
AB = DC = ME (opposite sides of rectangle and parallelogram)
Perimeter of rectangle = AM + ME + EB + AB.
Perimeter of parallelogram = AB + BC + DC + AD.
Hence Perimeter of ADCB > Perimeter of AMEB.
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B
In right angled ΔAMD
AD2 = AM2+ MD2 (by Pythagoras theorem)
⇒AD>AM
Similarly,In right angled ΔBEC
BC2 = BE2+EC2
⇒BC>BE
AB = DC = ME (opposite sides of rectangle and parallelogram)
Perimeter of rectangle = AM + ME + EB + AB.
Perimeter of parallelogram = AB + BC + DC + AD.
Hence Perimeter of ADCB > Perimeter of AMEB.
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