Canonical equation of the second order curve
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4(x^2-2x+1)+3(y^2+4y+4)-16-32; 4(x-1)^2+3(y+2)^2-48.

4X^2+3Y^2-48 suggests an ellipse: standard form x^2/a^2+y^2/b^2=1. The origin of the ellipse is (1,-2) and the semi major and semi minor axes are given by a=sqrt(48/4)=2sqrt(3) and b=sqrt(48/3)=4.

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