Let (W,S) be the affine Weyl group of type (B)2,on which we consider the length function e from W to N and the Bruhat order ≤.For y < w in W,let μ(y,w) be the coefficient of q1/2(e(w)-e(y)-1) in Kazhdan-Lusztig polynomial Py,w ∈ Z[q].We determine some μ(y,w) for y ∈ c0 and w ∈ c2,where c0 is the lowest two-sided cell of (B)2 and c2 is the higher one.Furthermore,we get some consequences using left or right strings and some properties of leading coefficients.