Another shortcut to finding the equivalent resistance is to use the Product over sum rule; it is quicker. This however, only works for
TWO resistors in parallel at a time; if there are more than two in parallel, you must use the other equation or simplify the parallel resistors
TWO AT A TIME;
After finding Req, Divide the total voltage by Req to get the total current (V/Req=I); Then, because we know the simplified combination of the parallel resistors, multiply the current by the Eq resistance of the parallel combination to find the voltage drop across that element; the voltage drop will be the same for both resistors in parallel, as mentioned about;
Then, to find the current flowing through each resistor in parallel, divide the voltage drop by their resistance; the sum of their currents should add to the total current flowing through the circuit.
Also, remember that when resistors are in parallel, the equivalent RESISTANCE IS ALWAYS LESS than the resistance of each of the resistors separately; Conversely, when the resistors are in parallel, the Equivalent resistance is ALWAYS greater than the individual resistors;
^For Capacitors in parallel, the Total Capacitance is always GREATER when the capcitors are in Parallel; that is,
Capacitors in Parallel are like RESISTORS ARE IN SERIES (ie capacitance Increases, like how Resistance Increases); And c
apacitors in series, the capacitance is always LESS, like resistors in Parallel
Hope that helps; if anyone see's any mistakes/flaws in my logic, please let me know; my test is in a WEEK!
