An element a in a ring R is called quasipolar if there exists p2 = p ∈ R such that p ∈comm2R（α）, a＋p E U（R） and ap E Rqnil; and a ring R is said to be quasipolax in case every element of R is quasipolar. In this note, we prove that any strongly π-regulax element in a ring R is quasipotar, and any quasipolar element in R is strongly clean. Several extension properties of quasipolar rings are also investigated.%称一个环R中的元素a是拟polar元,若存在p2=P∈R满足p∈comm_R~2（a）,a＋P∈U（R）并且ap∈R~（qnil）;且称环R是拟polar的如果R中每一个元素都是拟polar元.本文证明了,任一环R中强π-正则元是拟polar的,而拟polar元是强clean的.拟polar环的一些扩张性质也作了探讨.
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