The dimension of `(R)/(L)` where `R` is resistance and `L` is Inductance is:

The dimension of R/L are

The dimension of 1//CR is, where C is capacitance and R is electrical resistance :

The graph shows the variation of l nR v//s (1)/(T^(2)) , where R is resistance and T is temperature. Then find R as function T .

What are the dimensions of L/R?

An alternating voltage is connected in series with a resistance R and inductance L if the potential drop across the resistance is 200V and across the inductance is 150V , then the applied voltage is

The dimension of L//C is equivalent to that of ( L to inductance, C to capacitance)

The quality factor of LCR circuit having resistance ( R ) and inductance ( L ) at resonance frequency (omega ) is given by

The power factor of an AC circuit having resistance (R) and inductance (L) connected in series and an angular velocity omega is

The potential differences across the resistance, capacitance and inductance are 80 V, 40 V and 100 V respectively in an L-C-R circuit. The power factor of this circuit is

The equation of electromotive forces for an electric circuit containing resistance and self inductance is E=R \ i+L(d i)/(dt), where E is the electromotive force given to the circuit, R , the resistance and L , the coefficient of induction. Find the current i at time t when (i) E=0\ (ii) E=a ,non-zero constant.