Let $a, b, c$ be the length of three sides of a triangle satisfying the condition $\left(a^2+b^2\right) x^2-2 b(a+c), x+ \left(b^2+c^2\right)=0$. If the set of all possible values of x is the interval $(\alpha, \beta)$, then $12\left(\alpha^2+\beta^2\right)$ is equal to
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