is there a special formula to find the roots of a polynomial like
$$P(x) = x^{b+c} + \alpha x^b + \beta x^c -\gamma = 0$$
is there a special formula to find the roots of a polynomial like
$$P(x) = x^{b+c} + \alpha x^b + \beta x^c -\gamma = 0$$
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$$P(x) = (x^{b}+\beta)(x^c+\alpha)+(\alpha \beta - \gamma)$$
so the roots are easy to find in the case that $\alpha \beta - \gamma=0$