10 resistors each of resistance 10 `Omega` can be connected in such as to get maximum and minimum equivalent resistanceThe ratio of maximum and minimum equivalent resistance will be

(a) Given n resistors each of resistance R . How will you combine them to get the (i) maximum (ii) minimum effective resistance ? What is the ratio of the maximum to minimum resistance ? (b) Given the resistances of 1 Omega, 2 Omega, 3 Omega , how will you combine them to get an equivalent resistance of (i) (11//3)Omega (ii) (11//5)Omega (iii) 6 Omega (iv) (6//11) Omega ? (c) Determine the equivalent resistance of networks shown in Figure.

Given n resistors each of resistane R, how will you combine them to get the (i) maximum, (ii) minimum effective resistance ? What is the ratio of the maximum to minimum resistance ?

Eight resistances each of resistance 5 Omega are connected in the circuit as shown in figure. The equivalent resistance between A and B is

We have n resistors each of resistance R. The ratio of the combination for maximum and minimum values is

Idnetical resistor each of resistance r are connected as shown in figure. Calculate equivalent resistance between A and E.

If n resistors each of resistance r are connected to get (i) maximum possible resistance (ii) minimum possible resistance. Compute the ratio between values of resistances obtained in (i) and (ii).

The resistors of resistances 2 Omega, 4 Omega and 8 Omega are connected in parallel, then the equivalent resistance of the combination will be