If ${E_0}$ represents the peak value of the voltage in an ac circuit, the r.m.s. value of the voltage will be
$\frac{{{E_0}}}{\pi }$
$\frac{{{E_0}}}{2}$
$\frac{{{E_0}}}{{\sqrt \pi }}$
$\frac{{{E_0}}}{{\sqrt 2 }}$
If $i = {t^2}$ $0 < t < T$ then $r.m.s$. value of current is
The r.m.s. voltage of domestic electricity supply is $220$ $volt$ . Electrical appliances should be designed to withstand an instantaneous voltage of......$V$
What is the sum of the instantaneous current values over one complete $AC$ cycle ?
The voltage of an $ac$ source varies with time according to the equation $V = 100\sin \,\left( {100\pi t} \right)\cos \,\left( {100\pi t} \right)$ where $t$ is in seconds and $V$ is in volts. Then
In an ac circuit, peak value of voltage is $423\, volts$. Its effective voltage is .......... $volts$