The points of intersection of the two ellipses `x^2+2y^2-6x-12y + 23 = 0 and 4x^2 + 2y^2-20x-12y + 35 = 0`

The points of intersection of two ellipses x^(2)+2y^(2) -6x-12y+20=0 and 2x^(2)+y^(2)-10x-6y+15=0 lie on a circle. The center of the circle is

The point of intersection of the straight lines 2x+3y+4=0, 6x-y+12=0 is

The equation of the line passing through the points of intersection of the circles 3x^2 +3y^2-2x + 12y-9=0 and x^2+y^2+6x+2y-15=0 is

The equation of the line passing through the points of intersection of the circles 3x^2 +3y^2-2x + 12y-9=0 and x^2+y^2+6x+2y-15=0 is

The equation of the line passing through the points of intersection of the circles 3x^2 +3y^2-2x + 12y-9=0 and x^2+y^2+6x+2y-15=0 is

Show that the equation of the line passsing through the points of intersection of the circles 3x^2+3y^2-2x+12y-9=0 and x^2+y^2+6x+2y-15=0 is 10x-3y-18=0

The centre of the ellipse 8x^2 + 6y^2 - 16x + 12y + 13 = 0

The equation of the line passing through the points of intersection of the circles 3x^(2)+3y^(2)-2x+12y-9=0 and x^(2)+y^(2)+6x+2y-15=0