Resistance in Series
When
a potential difference V is applied across resistances connected in series, the
resistances have identical currents i. The sum of the potential differences
across the resistances is equal to the applied potential difference V.
Resistances
connected in series can be replaced with an equivalent resistance Req that has
the same current i and the same total potential difference V as the actual
resistances.
Req = R₁ + R₂ + R₃
Note
that, when resistances are in series, their equivalent resistance is greater
than any of the individual resistance.
Kirchhoff's Voltage Law
Kirchhoff's Voltage Law (or Kirchhoff's Loop Rule) is a result of the electrostatic field being conservative. It states that the total voltage around a closed loop must be zero. If this were not the case, then when we travel around a closed loop, the voltages would be indefinite. In Figure 1 the total voltage around loop 1 should sum to zero, as does the total voltage in loop2. Furthermore, the loop which consists of the outer part of the circuit (the path ABCD) should also sum to zero. xoxo, HAN =) |
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