A total magic cordial labeling of a graph G with vertex set V and edge set E is a mapping f from V E to 1}, {0 such that. The sum of terminal vertices and an edge is equal to a constant congruent to, mod 2 with the condition that the absolute. Value of F0 and F1 differ at most, by one where F0 is the sum of vertices and edges labelled zero and F1 is the sum of vertices. And edges labelled one. This paper prove that square and shadow of Bistar B (m n), admits total magic cordial labeling for. All values of M and n.
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