If L,R, C denote inductance, resistance and capacitance, respectively .Then dimensions of `(1)/(R^(2)C)` are

If L and R denote inductance and resistance , respectively , then the dimensions of L//R are

If L and R denote inductance and resistance , respectively , then the dimensions of L//R are

Let l, r, c, and v represent inductance, resistance, capacitance and voltage, respectively. The dimension of (l)/(rcv) in SI units will be :

Let l,r,c and v represent inductance, resistance, capacitance and voltage, respectively. The dimension of (l)/(rcv) in SI units will be :

If L and R denote inductance and resistance respectively, then the dimension of L//R is :

If L and R denote inductance and resistance respectively, then the dimension of (L)/(R ) is

If L,C,R denote the inductance, Capacitance and resistance repectively, the dimenstional formula of C^(2)LR is :

If C and L denote capacitance and inductance respectively, then the dimensions of LC are

If C and L denote capacitance and inductance respectively, then the dimensions of LC are