At what point the origin be shifted so that the equation `x^2 + xy – 3x – y + 2 = 0` does not contain any first degree term and constant term?

At what point the origin be shifted so that the equation x^2+ y^2-3x=0 does not contain any first degree term and constant term?

Find a point at which origin is shifted such that transformed equation of x^(2)+xy-3x-y+2=0 has no first degree term and constant term. Also find the transformed equation.

Shift the origin to a suitable point so that the equation 2x^(2)-4x+3y+5=0 will not contain the term in x and the constant term.

Shift the origin to a suitable point so that the equation y^(2) + 4y + 8x - 2 = 0 will not contain y, constant terms is

Shift the origin to a suitable point so that the equation y^(2)+4y+8x-2=0 will not contain a term in y and the constant term.

Shift the origin to a suitable point so that the equation y^2+4y+8x-2=0 will not contain a term in y and the constant term.

Shift the origin to a suitable point so that the equation y^2+4y+8x-2=0 will not contain a term in y and the constant term.

Shift the origin to a suitable point so that the equation y^2+4y+8x-2=0 will not contain a term in y and the constant term.