If the equations x²+ax+b=0 and x²+cx+d=0 have a common root and the first equation has equal roots,

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If the equations and have a common root and the secondequation has equal roots, then P.T 2(b+d) =ac If the equations and have a common root and the secondequation has equal roots, then P.T 2(b+d) =ac
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If the two equations x2 – cx + d = 0 and x2 – ax + b = 0 have one common root and th.... If the two equations x2 – cx + d = 0 and x2 – ax + b = 0 have one common root and th....
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Quadratic Equations: Prove that 2(b+d) = ac Quadratic Equations: Prove that 2(b+d) = ac
Condition for One Common Root x^2 + Ax + B = 0 and x^2 + Bx + A = 0 Condition for One Common Root x^2 + Ax + B = 0 and x^2 + Bx + A = 0