Question #212552

A dielectric material of relative dielectric constant 6 is now inserted and completely fills the space between the plate capacitor.Calculate the new chargee


Expert's answer

Let the capacitance of the capacitor be C.

After inserting the dielectric material in the capacitor, (C1)=kC(C_1)=kC

Here, in the question it is given , k=6k=6

(C1)=6C(C_1)=6C

Total energy always be conserve,

So, Q122C=Q222C2\frac{Q_1^2}{2C}=\frac{Q_2^2}{2C_2}

Now, substituting the values,

Q2=Q12C2C1Q_2=\frac{Q_1^2 C_2}{C_1}

Q2=Q1×6cc\Rightarrow Q_2=\frac{Q_1\sqrt{\times 6c}}{\sqrt{c}}

Total charge always be conserve, so it will not change.


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