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\[x^2+y^2+2gx+2fy+c=0\] Here center is (-g,-f) and \[radius=\sqrt{g^2+f^2-c}\] if center remains the same and radius decreases what you can say from this formula.
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Yeah I'm just trying to make sense of it, it's all very foreign to me
when you simplify \[when~ you~ complete~the~\square,you~get~this~formula\] here if g and f are same then to decrease the radius c should be more.
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\[\left( x^2+2 gx+g^2 \right)+\left( y^2+2 fy+f^2 \right)+c=g^2+f^2\] \[\left( x+g \right)^2+\left( y+f \right)^2=g^2+f^2-c=\left( \sqrt{g^2+f^2-c} \right)^2=r^2\] center is -g,-f and radius \[r=\sqrt{g^2+f^2-c}\]
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