If $=12$ and ${}_0=8$ for a series RLC circuit, the response will be $$ damped.

a$.$ critically

b$.$ over

c$.$ under

d$.$ un$-$

Damped frequency ${}_d$ quantifies the $q,$ of an RLC circuit.

a$.$ oscillation in the forced response

b$.$ oscillation in the natural response

c$.$ LC resonant frequency

d$.$ response amplitude decay rate

Which two parameters are calculated first to determine the damping level in an RLC circuit?

a$.B_1$ and $B_2$

b$.$ and ${}_d$

c$.{}_0$ and ${}_d$

d$.$ and ${}_0$

If $={}_0$ for a parallel RLC circuit, the form of the equation for inductor current is $i_L(t)=,+i_L().$

a$.B_1{e}^{-s_{1}t}+B_{2}t{e}^{-s_{2}t}$

b$.(B_1+B_{2}t)e^{-t}$

c$.B_1{e}^{s_{1}t}+B_2{e}^{s_{2}t}$

d$.e^{-t}(B_{1}cos{}_{d}t+B_{2}sin{}_{d}t)$