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In an oscillating LC circuit, the total stored energy is U and the maximum current in the inductor is I. When the current in the inductor is I/2, the energy stored in the capacitor is

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Answer:

The definition of that same given problem is outlined in the following section on the clarification.

Step-by-step explanation:

The Q seems to be endless (hardly any R on the circuit). So energy equations to describe and forth through the inducer as well as the condenser.

Presently take a gander at the energy stored in your condensers while charging is Q.


U =(Qmax^2)/(C)

So conclude C doesn't change substantially as well as,

When,


Q=(Qmax)/(2)


Q^2=(Qmax^2)/(4)

And therefore only half of the population power generation remains in the condenser that tends to leave this same inductor energy at 3/4 U.

User Dhirendra Gautam
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