  The purpose of this paper is to give an application of the gluing theorem for
special Lagrangian submanifolds of a Calabi-Yau 3-fold. We proved a gluing
theorem before to smooth a codimension-two singularity of a particular special
Lagrangian submanifold. In this paper we will show that this theorem can be
applied to more general cases where different special Lagrangians are
intersecting and gives a way of constructing new special Lagrangian
submanifolds. As an example we will show that a smooth special Lagrangian
submanifold can be obtained from five copies of RP^3 intersecting pairwise in a
quintic.
