We study the graph partitioning problem on ddimensional ball graphs in a geometric way. Let B be a set of balls in d-dimensional Euclidean space with radius ratio and -precision. We prove that it can be partitioned into three sets BS, BI, BE such that the intersection of BI and BE is empty, and for some constant , the volume of BI and BE is less than portion of volume of B, and the volume of BS is of size O(/, (