The equation of a curve referred to the new axes when the origin shifted to (4,5) without changing the direction of axes is X2+Y2=36 then the equation of the curve with reference to the original axes
x2+y2-8x-10y-5=0
x2+y2-8x-10y+5=0
x2+y2-8x+10y+5=0
x2+y2+8x-10y+5=0
Given transformed equation of the curve as X2+Y2=36 Substitute X=x-4, Y=y-5 x-42+y-52=36 x2+y2-8x-10y+16+25=36 x2+y2-8x-10y+41=36 x2+y2-8x-10y+5=0