if a+b+c =0 then find the one of the eoots of quadratice equation ax^2+bx+c=0
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ax2+bx+c=0ax2+bx+c=0 Sum of roots of this equation will be −ba−ba
as one root is 22 so we have
4a+2b+c=04a+2b+c=0------------(1)
cx2+bx+a=0cx2+bx+a=0 as one root is −13−13
we have c9−b3+a=0=>9a−3b+c=0c9−b3+a=0=>9a−3b+c=0-------(2)
subtract equation (1) from (2) we get 5a−5b=0=>ba=15a−5b=0=>ba=1
so −ba=−1
hence ba=1.
as one root is 22 so we have
4a+2b+c=04a+2b+c=0------------(1)
cx2+bx+a=0cx2+bx+a=0 as one root is −13−13
we have c9−b3+a=0=>9a−3b+c=0c9−b3+a=0=>9a−3b+c=0-------(2)
subtract equation (1) from (2) we get 5a−5b=0=>ba=15a−5b=0=>ba=1
so −ba=−1
hence ba=1.
Nishan7:
answer 1 hai iss ka
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root of the quadratic equation are gjvem by quadratuc formula.
which is
which is
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