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Capacity Of Paralell Plate Capacitor Wit...

Capacity Of Paralell Plate Capacitor With Dielectric

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Derive a relation for capacitance of a parallel plate capacitor with dielectric slab of thickness t filled between the plates. Or. Write expression for capacitance of a parallel plate capacitor and explain the effect of dielectrics on capacitance.

The capacity of a parallel plate capacitor with air is 18 pF. When a dielectric material is inserted in the space between the plates, its capacity becomes 108 pF. Calculate the permittivity of the material. What is the material?

Knowledge Check

  • The capacity of a parallel plate capacitor with no dielectric substance but with a separation is reduced to half and it is filled with a dielectirc substance of value 2.8 . The final capacity of the capacitor is

    A
    `11.2 muF`
    B
    `15.6 muF`
    C
    `19.2 muF`
    D
    `22.4 muF`
  • The capacity of a parallel plate condenser with dielectric constant 10 is 16xx10^(-6)F . If the dielectric is removed, then the new capacity will be

    A
    `1.6xx10^(-6)F`
    B
    `3.2xx10^(-6)F`
    C
    `0.8xx10^(-6)F`
    D
    `2xx10^(-6)F`
  • The plates of a parallel plate capacitor with no dielectirc are connected to a volatage source. Now a dielectric of dielectric constant K is inserted to fill the whose space between the plates with voltage source remainign connected to the capacitor-

    A
    the enegry stored in the capacitor
    B
    the electric field inside the capacitor will decrease to `K-` times
    C
    the force of attraction between the plates will increases to `K^(2)` times
    D
    the charge on the capacitor will increase to `K-` times
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    The space between the plates orf a parallel plate capacitor is completely filled with a meterail of resistaivity 2xx10^(11) Omegam and dielectric constant 6. Capacity of the capacitor with the given dielectric medium between the paltes is 20uF. Find the leakage current if a potential difference 2500 V is applied across the capacitor.

    A dielectric is inserted between the plates of an isolated fully-charged capacitor. The dielectric completely fills the space between the plates. The magnitude of electrostatic force on either metal plate decreases, as it was before the insertion of dielectric medium. Due to insertion of dielectric slab in an isolated parallel plate capacitor (the dielectric completely fills the space between the plates), the electrostatic potential energy of the capacitor decreases.

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