Condition II. Suppose that, on the interval (0, T ), there exist two points t 1 < t 2 such that (1) the equation I(x, t) = 0 defines a continuous function x = x 0 (t), t ∈ [0, t 1 ] ∪ [t 2 , T ], satisfying the inequality a < x 0 (t) < b for t ∈ [0, t 1 ) ∪ (t 2 , T ] and the relation x 0 (t) = b for t = t 1 and t = t 2 ;