Two resistances X and Y are connected turn by turn: (i) in parallel, and (ii) in series. In which case the resultant resistance will be less than either of the individual resistances?

Two resistances x and y are connected i] in parallel and, ii] in series. In which case the resultant resistance will be the less than either of the individual resistance?

Explain with diagrams what is meant by the "series combination" and "parallel combination" of resistances. In which case the resultant resistance is: (i) less, and (ii) more, than either of the individual resistances?

True or False. When resistors are connected in Series, the effective resistance is less than each of the individual resistances.

Find the equivalent of resistances of the individual resistance connected in series?

The equivalent resistance in a _________ combination is less than the lowest of the individual resistances.

Out of five resistance of ROmega each 3 are connected in parallel and are joined to the rest 2 in series. Find the resultant resistance.

Out of five resistance of ROmega each 3 are connected in parallel and are joined to the rest 2 in series. Find the resultant resistance.

Assertion : A resistance wire is broken into four pices and all are connected in parallel. Then, net resistance becomes 1/16 times. Reason : In parallel net resistance is less than the smallest value of individual resistance.

Assertion : A resistance wire is broken into four pices and all are connected in parallel. Then, net resistance becomes 1/16 times. Reason : In parallel net resistance is less than the smallest value of individual resistance.