When you make the circle smaller, which number in the standard equation for a circle centered at the origin decreases?
Circle centered at the origin has formula \[x^2+y^2= r^2\]where \(r\) is the radius. If the circle gets smaller, what changes?
So the standard form for a circle centered at the origin is\[(x)^2+(y)^2 = r^2\] where r is the radius of the circle. So if you made that r^2 term smaller it would shrink the circle.
The origin?
or the radius??
The origin is (0,0). It's just a point, how could it shrink?
It would reduce the size of the circle
If the circle shrinks, the circle gets smaller, right? And the circle is just the set of all points an equal distance (the radius) from the center.
So the radius shrinks as the circle gets smaller...
yup
Thanks for explaining guys(:
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