  In this article, we prove that, under certain conditions, Morita context
algebras that arise from Igusa-Todorov (LIT) algebras and have zero bimodule
morphisms are also Igusa-Todorov (LIT). For a finite dimensional algebra $A$,
we prove that the class $\phi_0^{-1}(A) = \{M: \phi(M)=0\}$ is a
0-Igusa-Todorov subcategory if and only if $A$ is selfinjective or gl$\dim
l(A)< \infty$. As a consequence $A$ is an $(n,V, \phi_0^{-1}(A))$ algebra if
and only if $A$ is selfinjective or gl$\dim(A)< \infty$. We also show that the
opposite algebra of a LIT algebra is not LIT in general.
