Home
Class 12
PHYSICS
In the given circuit the capacitor (C) m...

In the given circuit the capacitor (C) may be charged through resistance R by a battery V by closing switch `(S_1)`. Also when `(S_1)` is opend and `(S_2)` is closed the capacitor is connected in series with inductor (L).

When the capacitor gets charged compleely, (=`(S_1)` is opened and `(S_2)` is closed, Then,

A

at `t = 0`, energy stored in the circuit is purely in the from of magnetic energy.

B

at any time `t gt 0` current in the circuit is in the same direction.

C

at `t gt 0`, there is no excharge of energy between the inductor and capacitor.

D

at any time `t gt 0`, maximum instantaneous current in the circuit may be `V sqrt((C )/(L))*`

Text Solution

Verified by Experts

The correct Answer is:
D

From conservation of energy,
`(1)/(2)LI_(max)^(2) = (1)/(2)CV^(2) rArr I_(max) V sqrt((C )/(L))`
Promotional Banner

Topper's Solved these Questions

  • INDUCTANCE

    CENGAGE PHYSICS|Exercise Archives (integer)|2 Videos
  • INDUCTANCE

    CENGAGE PHYSICS|Exercise Subective Type|2 Videos
  • INDUCTANCE

    CENGAGE PHYSICS|Exercise Archives (multiple Correct)|3 Videos
  • HEATING EFFECT OF CURRENT

    CENGAGE PHYSICS|Exercise Thermal Power in Resistance Connected in Circuit|28 Videos
  • KINETIC THEORY

    CENGAGE PHYSICS|Exercise Question Bank|31 Videos

Similar Questions

Explore conceptually related problems

In the given circuit the capacitor (C) may be charged through resistance R by a battery V by closing switch (S_1) . Also when (S_1) is opend and (S_2) is closed the capacitor is connected in series with inductor (L). At the start, the capicitor was uncharged. when switch (S_1) is closed and (S_2) is kept open, the time constant of this circuit is tau . which of the following is correct

In the given circuit the capacitor (C) may be charged through resistance R by a battery V by closing switch (S_1) . Also when (S_1) is opend and (S_2) is closed the capacitor is connected in series with inductor (L). Given taht the total charge stored in the LC circuit is (Q_0) . for Tge0, the charge on the capacitor is

The capacitor of capacitance C can be charged (with the help of a resistance R) by a voltage source V, by closing switch S_1 while keeping switch S_2 open. The capacitor can be connected in series with an inductor ‘L’ by closing switch S_2 and opening S_1 After the capacitor gets fully charged, S_1 is opened and S_2 is closed so that the inductor is connected in series with the capacitor. Then,

The capacitor of capacitance C can be charged (with the help of a resistance R ) by a voltage source V, by closing switch S_(1) while keeping switch S_(2) open. The capacitor can be connected in series with an inductor 'L' by closing switch S_(2) and opening S_(1) . Initially, the capacitor was uncharged. Now , switch S_(1) is closed and S_(2) is kept open. if time constant of this circuit is tau , then

In the circuit shown, the capacitor initially charged with a 12V batteryy, when switch S_(1) is open and switch S_(2) is closed. The maximum value of current in the circuit when S_(2) is opened and S_(2) is closed is

The capacitor of capacitance C can be charged (with the help of a resistance R ) by a voltage source V, by closing switch S_(1) while keeping switch S_(2) open. The capacitor can be connected in series with an inductor 'L' by closing switch S_(2) and opening S_(1) . If the total charge storge in the LC circuit is Q_(0) , then for t ge 0