I need your help. Can you answer this one?

Find the value of **B** for any real numbers **A** and **B** such that

**A + B** = **\(A^{2}\) - \(B^{2}\)** = **AB** ≠ **0** .a

I need your help. Can you answer this one?

Find the value of **B** for any real numbers **A** and **B** such that

**A + B** = **\(A^{2}\) - \(B^{2}\)** = **AB** ≠ **0** .a

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TopNewest\[\alpha+\beta = \alpha^{2}-\beta^{2}\ = (\alpha+\beta)(\alpha-\beta)\] Here, if \(\alpha+\beta = 0\), the equation will be true, therefore one of the answer is \(\beta = -\alpha\), but if \(\alpha+\beta \neq 0\), you will get \(1 = \alpha-\beta\) or \(\beta = \alpha-1\). \(\beta\) may be represented as \(\beta = -\alpha, \alpha-1\) – Kay Xspre · 1 year, 1 month ago

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