Since it opens to the left, the parabola will have the form
x = - 1/(4p) y2 where p is the so-called p value
Since the focal width is 12 , when x = - p , y will equal 6 . This leads to the equation:
-p = - (1/4p) 62 with solution p = 3.
This leads to the equation : x = - (1/12) y2
In the analysis above, I have used the fact that the p value is 1(4 a) where a is the coefficient of the quadratic term. The p value is the distance between the focus and the vertex.