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8x^4= 23x^3 + 3x^2
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\[8x ^{4}=23x ^{3}+3x ^{2} \] \[8x ^{4}-23x ^{3}-3x ^{2}=0\] \[x ^{2}(8x ^{2}-23x -3)=0\] Now : \[\Delta=23^{2}-4\times8\times(-3)= 625=25^{2}\] \[x _{1} = (23-25)\div (2\times8)=-1\div8\] \[x _{2} = (23+25)\div (2\times8)=3\] \[Equation : 8x ^{2}\times(x+(1\div8))\times(x-3)=0\]
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