if the sum of the root of the quadratic equation ax square + bx + c is equal to zero is equal to the sum of the square of their reciprocal, then prove that 2a square c =c square b + b square a
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The roots of the equation r = - b/a nd c/a
-b/a+c/a=0---------(1)
And
(-b/a) ^2+(c/a)=0---------(2)
From (1)nd (2)
We get a=b=c
So substitute that u will get the ans
-b/a+c/a=0---------(1)
And
(-b/a) ^2+(c/a)=0---------(2)
From (1)nd (2)
We get a=b=c
So substitute that u will get the ans
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