Electromagnetic Induction

In an LC circuit, energy is constantly exchanged between which two components?

In an LC circuit, when the capacitor is fully charged, where is all the energy stored?

If the voltage across a capacitor in an LC circuit is at its maximum value $V_{max}$, what is the expression for the maximum current, $I_{max}$, in terms of capacitance $C$ and inductance $L$?

In an LC circuit, the initial charge on the capacitor is $Q_0$. At a later time, the energy stored in the capacitor is one-fourth of the total energy. What is the charge on the capacitor at that time?

What quantity in a mass-spring system is analogous to the charge in an LC circuit undergoing simple harmonic motion?

Which of the following differential equations correctly describes the charge $q$ in an LC circuit?

An LC circuit has an initial charge $Q_0$ on the capacitor. Find the expression for the charge $q(t)$ on the capacitor as a function of time, assuming $q(0) = Q_0$ and $I(0) = 0$.

What is the angular frequency $\omega$ of an LC circuit with inductance $L$ and capacitance $C$?

If the inductance in an LC circuit is doubled and the capacitance is halved, what happens to the angular frequency?

An LC circuit needs to be designed to oscillate at a specific angular frequency $\omega_0$. Due to budget constraints, the total cost of the inductor and capacitor must be minimized. If the cost of the inductor is proportional to its inductance ($Cost_L = kL$) and the cost of the capacitor is proportional to its capaci...