Solve `(x^2+2)^2+8x^2=6x(x^2+2)`

The imaginary roots of the equation (x^(2)+2)^(2)+8x^(2)=6x(x^(2)+2) are

Solve 3x^2-2sqrt8x+2=0

Consider the following statements in respect of the given equation (x^(2) + 2)^(2)+ 8x^(2) = 6x (x^(2)+ 2)

Solve: 5x^(2)-8x=0.

Solve 6x^(2)-x-2=0 .

Solve: |(x^(2)-8x+12)/(x^(2)-10x+21)|=(-(x^(2)-8x+12))/(x^(2)-10x+21)

Solve: (2x+3)^2+(2x-3)^2=(8x+6)(x-1)+22

Solve 3x^(4) -8x^(3) -6x^(2) + 8x + 3 = 0 .