Right adjoint of pushforward in the category of sheaves vs category of coherent sheaves.

Question

Does upper shriek pullback in the category of coherent sheaves coincide with when we take it in the category of sheaves of abelian groups?

Let $f:Z\hookrightarrow X$ be a closed immersion, let $f_{gp}^!$ be the right adjoint of $f_*$ on the derived category of sheaves of abelian groups. Denote by $f_{coh}^!$ the similar adjoint but in the category of derived category of coherent sheaves. For $E$ a complex of coherent sheaves on $X$ does $f_{gp}^!E$ coincide with $f^!_{coh}E$?