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JEE MATHEMATICS MCQ: QUADRATIC EQUATIONS

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Application +4 | -1
Suppose a,b∈R,a≠0a, b \in \mathbf{R}, a \neq 0 and 2a+b≠02 a+b \neq 0. A root of the equation (a+b)(ax+b)(a−bx)=(a2x−b2)(a+bx)(a+b)(a x+b)(a-b x)=\left(a^2 x-b^2\right)(a+b x) is
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Correct option: D
−a+2b2a+b-\frac{a+2 b}{2 a+b}
Option D (−a+2b2a+b- \frac{{a+2b}}{{2a+b}}) is correct because by simplifying and factoring the given equation, we find that one of the roots is −a+2b2a+b- \frac{{a+2b}}{{2a+b}}.

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