If the xy-plane, the graph of y=x^2 and the circle with center (0,1) and radious 3 have how many points of intersection? a. none b. one c, two d. three e. more than three

The answer to this question is c, two. The top arc of the circle intersects the y=x^2 as each 'limb' extends into infinity. The part of the circle below the x-axis does not intersect the circle. The y=x^2 curve does not dip below the x-axis, but does extend into infinity on both the negative x-axis and positive x-axis.

The principal, real, root of: 50−−√2=7.071067817.07106781−7.0710678150 is not a perfect square