find the point to which the origin is to be shifted so that the point (3,0) may change to (2,-3)
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Let the origin be shifted to the point (h,k).
Let (x,y) and (x′,y′) are the coordinates of a point in the old and new system respectively, then x=x′+h,y=y′+k.
So, the transformed equation is
14(x′+h)2−4(x′+h)(y′+k)+11(y′+k)2−36(x′+h)+48(y′+k)+41=0⇒14x′2+28x′h+14h2−4x′y′−4x′k−4y′h−4hk+11y′2+11k2+22y′k−36x′−36h+48y′+48k+41=0⇒14x′2+11y′2+x′
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