11*4^log²4(x-1)-3(x-1)^log(x-1)^2=-4
[m]4^{log^2_{4}(x-1)}=4^{log_{4}(x-1)\cdot log_{4}(x-1)}=4^{n\cdot n}=(4^{n})^{n}=(4^{log_{4}(x-1)})^{log_{4}(x-1)}=[/m] [m]a^{log_{a}b}=b\Rightarrow 4^{log_{4}(x-1)}=x-1[/m] [m](x-1)^{log_{4}(x-1)^2}=(x-1)^{2log_{4}(x-1)}=((x-1)^{log_{4}(x-1)})^{2}[/m] Уравнение сводится к квадратному 11t-3t^2=-4