Let R� be a finite commutative ring with nonzero unity and let Z(R)�(�) be the zero divisors of R�. The total graph of R� is the graph whose vertices are the elements of R� and two distinct vertices x,y∈R�,�∈� are adjacent if x+y∈Z(R)�+�∈�(�). The total graph of a ring R� is denoted by τ(R)�(�). The independence number of the graph τ(R)�(�) was found in \cite{Nazzal}. In this paper, we again find the independence number of τ(R)�(�) but in a different way. Also, we find the independent dominating number of τ(R)�(�) . Finally, we examine when the graph τ(R)�(�) is well-covered.