Derivative of a linear transformation. We define derivatives of functions as linear transformations of $R^n \to R^m$. Now talking about the derivative of such linear transformation , 
as we know if $x \in R^n$ , then
$A(x+h)-A(x)=A(h)$, because of linearity of $A$, which implies that $A'(x)=A$ where , $A'$ is derivative of $A$ . 
What does this mean? I am not getting the point I think. 

$A'$, where $A$ is seen as a linear /map/, has a derivative $A$, where $A$ is now seen as a (constant) matrix..
