<p>The author proves that braided fusion categories of Frobenius-Perron dimension <i>p</i>^<i>m</i><i>q</i>^<i>n</i><i>d</i> or <i>p</i>²<i>q</i>²<i>r</i>² are weakly group-theoretical, where <i>p, q, r</i> are distinct prime numbers, <i>d</i> is a square-free natural number such that (<i>pq, d</i>) = 1. As an application, the author obtains that weakly integral braided fusion categories of Frobenius-Perron dimension less than 1800 are weakly group-theoretical, and weakly integral braided fusion categories of odd dimension less than 33075 are solvable. For the general case, the author proves that fusion categories (not necessarily braided) of Frobenius-Perron dimension 84 and 90 are either solvable or group-theoretical. Together with the results in the literature, this shows that every weakly integral fusion category of Frobenius-Perron dimension less than 120 is either solvable or group-theoretical. Thus the author completes the classification of all these fusion categories in terms of Morita equivalence.</p>