if a b c are non zero of and a + b + c = 0 then a square upon BC + b square upon CA + c square Upon A B equals to
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Step-by-step explanation:
Given , a+b+c=0
To prove, a*2/bc +b*2/ca+c*2ab =0
Proof,
=a(a*2/bc) + b(+b*2/ca) +c(c*2ab)
=a*3+b*3 + c*3÷abc
=(From equation)a*3 +b*3+c*3=3abc
=ie , from this ,a*3+b*3 + c*3÷abc
We get, 3abc÷abc
=3
Hence proved mark me as brainlist
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