Final answer to the problem
$\frac{\left(2q+3\right)\left(q+1\right)^{2q}}{\left(q+2\right)\left(5-q\right)}=0$
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Step-by-step Solution
1
Encontrar las raíces del polinomio $\frac{\left(2q+3\right)\left(q+1\right)^{2q}}{\left(q+2\right)\left(5-q\right)}$ colocándolo en forma de ecuación e igualamos a cero
$\frac{\left(2q+3\right)\left(q+1\right)^{2q}}{\left(q+2\right)\left(5-q\right)}=0$
Final answer to the problem
$\frac{\left(2q+3\right)\left(q+1\right)^{2q}}{\left(q+2\right)\left(5-q\right)}=0$