Let Oxyz be a trihedron whose edges x,y,z are mutually perpendicular. Let C be the point on the ray z with OC=c. Points P and Q vary on the rays x and y respectively in such a way that OP+OQ=k is constant. For every P and Q, the circumcenter of the sphere through O,C,P,Q is denoted by W. Find the locus of the projection of W on the plane Oxy. Also find the locus of points W. geometryCircumcentersphere3-Dimensional GeometryLocus3D geometry