In a Cartesian coordinate system, the circle C1 has center O1(−2,0) and radius 3. Denote the point (1,0) by A and the origin by O.Prove that there is a constant c>0 such that for every X that is exterior to C1,
OX−1≥cmin{AX,AX2}.
Find the largest possible c. analytic geometrygeometry unsolvedgeometry