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Given a circle like this, where i know the 2d coordinates of the center, and the radius of the circle, how do i determine the point on the circle, of more precise, dx and dy?
Say $O_x$ and $O_y$ are the coordinates of the center and $r$ is its radius.
Then you have:
$(dx-O_x)^2 + (dy-O_y)^2 = r^2$
Any couple $(dx,dy)$ satisfying this equation is a point from the circle.
Of course you cannot determine $(dx,dy)$ uniquely, since there're many points on that circle.
Say $O_x$ and $O_y$ are the coordinates of the center and $r$ is its radius.
Then you have:
$(dx-O_x)^2 + (dy-O_y)^2 = r^2$
Any couple $(dx,dy)$ satisfying this equation is a point from the circle.
Of course you cannot determine $(dx,dy)$ uniquely, since there're many points on that circle.