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Find the center and radius for the circle: 2x ^{2}+12x+2y ^{2}+12y+4=0
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\[2x ^{2}+12x+2y ^{2}+12y+4=0\]
I am having trouble remembering the equations for this conic. How would you find the h and k to to solve for the radius, and how what equation do you use to find the center?
The equation of a circle is \[(x-a)^2+(x-b)^2=r^2\]
The idea is to get in \((x-a)^2\) \((x-b)^2\) forms, we can use completing the square. Try start by factoring the 2 out of x and y
\[2(x^2+6x)+2(y^2+6y)+4=0\] Then complete the square for (x^2+6x) and (y^2+6y)
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Thanks ^.^
yw
\[(x^2+6x)+(y^2+6y)=36\] is this correct?
Nope, do it carefully you'll get \[2[(x+3)^2-9]+2[(y+3)^2-9]+4=0\] Then \[2 (x+3)^2+2 (y+3)^2-32=0\]
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