R-L and C represent the physical quantities resistance- inductance and capacitance respectively- Which one of the following combination has dimensions of frequency-cfrac - 1 - sqrt - RC - - cfrac - R - L - cfrac - 1 - LC - cfrac - C - L -

Question

Toppr Admin · Accepted Answer

LR is defined as the time constant of the L-R circuit- So-xA0- LR has the dimension of time-xA0-Thus-xA0- RL has the dimensions of frequency -because frequency is the reciprocal of time-

$R, L$ and $C$ represent the physical quantities resistance, inductance and capacitance respectively. Which one of the following combination has dimensions of frequency?
$\frac{1}{\sqrt{R C}}$
$\frac{R}{L}$
$\frac{1}{L C}$
$\frac{C}{L}$

$\frac{L}{R}$ is defined as the time constant of the L-R circuit. So, $\frac{L}{R}$ has the dimension of time.
Thus, $\frac{R}{L}$ has the dimensions of frequency (because frequency is the reciprocal of time).

R,L and C represent the physical quantities resistance, inductance and capacitance respectively. Which one of the following combination has dimensions of frequency?1√RCRL1LCCL

LR is defined as the time constant of the L-R circuit. So, LR has the dimension of time. Thus, RL has the dimensions of frequency (because frequency is the reciprocal of time).

$R, L$ and $C$ represent the physical quantities resistance, inductance and capacitance respectively. Which one of the following combination has dimensions of frequency?
$\frac{1}{\sqrt{R C}}$
$\frac{R}{L}$
$\frac{1}{L C}$
$\frac{C}{L}$

$\frac{L}{R}$ is defined as the time constant of the L-R circuit. So, $\frac{L}{R}$ has the dimension of time.
Thus, $\frac{R}{L}$ has the dimensions of frequency (because frequency is the reciprocal of time).