It has been given that the point (3,1) is on the graph. For the point (3,1) to be on the graph, the following must hold true:

or 
Thus, 
Thus, in order for the point (3,1) to lie on the graph, of all the given options the closest we can get is when we have Option C, that is, when a=3. That will make x=3.33 and thus,
.
Thus, out of the given options only Option C seems to be the most probable answer.