Consider a circle \(x^{2}+y^{2}+ax+by+c=0\) lying completely in first quadrant. If p and q be the minimum and maximum value of \(y/x\) for all ordered pairs \((x,y)\)on its circumference .Then:
\(p+q= \zeta ab/b^{\eta} + \theta c \)
Find \(\zeta \eta \theta -9\)

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