Let $k, h$ be unknown constants and consider the linear system:

$\begin{array}{rrrrrr}& 3 \,x&+& 2 \, y&=&h\\& 8 \,x&+& k \, y&=&3\\ \end{array}$

This system has a unique solution whenever $k\neq$ .

If $k$ is the (correct) value entered above, then the above system will be consistent for how many value(s) of $h$?
A. infinitely many values
B. no values
C. a unique value