When capacitors square measure connected asynchronous, the whole capacitance is a smaller amount than any one of the series capacitors’ individual capacitances. If 2 or a lot of capacitors square measure connected asynchronous, the result is that of one (equivalent) condenser having the accumulation of the plate spacings of the individual capacitors. As we’ve simply seen, a rise in plate spacing, with all alternative factors unchanged, leads to remittent capacitance.
Thus, the whole capacitance is a smaller amount than any one of the individual capacitors’ capacitances. The type la for scheming the series total capacitance is that the same form as for scheming parallel resistances:
As you may little question notice, this is often precisely the opposite of the development exhibited by resistors. With resistors, series connections end in additive values whereas parallel connections end in diminished values. With capacitors, its the reverse: parallel connections end in additive values whereas series connections end in diminished values.
