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How many electrons must be added to one plate and removed from the other so as to store 25.0 J of energy in a 5.0 nF parallel plate capacitor?

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To find out how many electrons must be added to one plate and removed from the other to store 25.0 J of energy in a 5.0 nF parallel plate capacitor, we can follow these steps: ### Step 1: Use the formula for energy stored in a capacitor The energy (U) stored in a capacitor is given by the formula: \[ U = \frac{Q^2}{2C} \] where \(U\) is the energy, \(Q\) is the charge, and \(C\) is the capacitance. ...
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Similar Questions

Explore conceptually related problems

a. How many excess electrons must be added to one plate and removed from the other to give a 5.000 nF parallel plate capacitor 25.0 J of stored energy ? b. How could you modify the geometry of this capacitor so that can store 50.0 J of energy without changing the charge on its plates?

Derive an expression for the energy stored in a charged parallel plate capacitor.

Knowledge Check

  • Consider a parallel plate capacitor originally with a charge q_0 capacitance C_0 and potential difference Delta V_0 There is an electrostatic force of magnitude F_0 between the plates and the capacitor has a stored energy U_0 . The terminals of the capacitor are connected to another capacitor of same capacitance and charge. Later the dielectric slab is removed. WHile the slab is being removed.

    A
    Charge on second capacitor increases
    B
    Charge on second capacitor decreases
    C
    Charge on second capacitor is constant
    D
    Can't be said
  • A plate carries a charge of -3.0 muC , while a rod carries a charge of +2.0 mu C . How many electrons must be transferred from the plate to the rod, so that both objects have the same charge ?

    A
    `6.3 xx 10^(12)` electrons
    B
    `1.2 xx 10^(13)` electrons
    C
    `8.0 xx 10^(12)` electrons
    D
    `1.6 xx 10^(13)` electrons
  • Similar Questions

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    In what form of field, is the energy of a capacitor stored? Derive an expression for energy of a parallel plate capacitor.

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    Compare the expression for magnetic energy density with electrostatic energy density stored in the space between the plates of a parallel plate capacitor.

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