Elsonbaty and Daoud introduced a labeling of graph with p vertices and q edges called edge even graceful labeling i.e. a bijective function f of the edge set E(G) into the set {2,4,6, . . . , 2q} such that the induced function f*:V(G) → {0,2,4, . . ., 2k − 2}, defined as f*(x) = (∑
xy∈E(G)
f(xy)) mod(2k), is an injective function, where k = max(p, q). The corona G
1 ⨀ G
2 of graphs G
1 and G
2 is the graph obtained by taking one copy of G
1, which has p
1 vertices, and p
1 copies of G
2, and then joining the ith vertex of G
1 by an edge to every vertex in the ith copy of G2
. Some path and cycle-related graph which are edge even graceful has been studied by Elsonbaty and Daoud. This study we construct the corona graph of P
2 and Pn
and the corona of Sn
and K
1. In this paper, we prove that P
2 ⨀ Pn
, when n ≡ 0,4, or 6 mod(8), and (Sn
⨀ K
1) – v
0, when n is even and v
0 is a vertex of degree 1 joining to the center of the star Sn
, are admit edge even graceful labeling.