what is the value of e square + ed
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Answer is
(2)c²
solution
for the ∆ABD...ang(ABD)=ang(BAD)=45°
so the ∆ABD is a isosceles triangle..
so..AD=BD=e
now similarly...BD=CD=d
therefore..e=d=BD
now...
from the ∆ABD...
e²=c²-e²
2e²=c²
..
..
.
from the ∆BDC...
d²+e²=BC²
e²+e²=2e²=BC
now..
from the ∆ABC..
(e+d)²=c²+BC²
=>(e+e)²=c²+2e²
=>4e²-2e²=c²
=>2e²=c²
now ...e²+ed=e²+e²=2e²=c²
Hope this helps you...
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