an equation of a circle is given. a. determine its center. b. determine its radius. c. find two points on the circle. x^2 + y^2 = 94
So far, I have a. (x,y) b. approx 9.70 or sq rt 94
center is zero.
your radius is right.
put any value of x less than radius and find r
how did you get 0 for center?
compare with equation standard equation of circle. http://answers.yahoo.com/question/index?qid=20080411074756AAPqBAO
oohh ok
so you plug in a number less than the radius for x? and solve for y?
\[(x-0)^2=x^2 ; (y-0)^2=y^2 \] So your equation can be written like this: \[(x-0)^2+(y-0)^2=94\]
yes, it must be less than radius from the center of circle.
\[x,y \in [-\sqrt{94}, \sqrt{94}]\]
I did x=3 and ended up with (3,0) but it's saying 9..
\[x^2+y^2=94\] If x=3 the we have \[3^2+y^2=94\] \[9+y^2=94\] \[y^2=94-9\] \[y^2=85\] \[y=\pm \sqrt{85}\] \[(3, \sqrt{85}) \text{ and } (3, - \sqrt{85}) \text{ are two points on the circle}\]
oh I was just confused when you put that (x-0)^2 + (y-0)^2 = 94, so I was using that..
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