Match the following:
Find the equivalent capacitance between A and B, where C=16 μF C = 16 \, \mu F C=16μF.
If the equation of the parabola with vertex (32,3) \left( \frac{3}{2}, 3 \right) (23,3) and the directrix x+2y=0 x + 2y = 0 x+2y=0 is ax2+by2−cxy−30x−60y+225=0, then α+β+γ is equal to: ax^2 + b y^2 - cxy - 30x - 60y + 225 = 0, \text{ then } \alpha + \beta + \gamma \text{ is equal to:} ax2+by2−cxy−30x−60y+225=0, then α+β+γ is equal to: