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The capacitance between two parallel plates increases under what conditions?
1. Smaller plate area and high voltage
2. Smaller plate area and shorter distance between the plates
3. Bigger plate area and shorter distance between the plates
4. Bigger plate area and longer distance between the plates

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Correct Answer - Option 3 : Bigger plate area and shorter distance between the plates

The correct answer is option 3) i.e. Bigger plate area and shorter distance between the plates

CONCEPT:

  • Capacitor: A capacitor is an electrical component with two terminals used to store charge in the form of an electrostatic field in it. 
    • It consists of two parallel plates each possessing equal and opposite charges, separated by a dielectric constant.
    • Capacitance is the ability of a capacitor to store charge in it. The capacitance C is related to the charge Q and voltage V across them as:

C = \(\frac{Q}{V}\)

Capacitance is also given by:

C = \(\frac{kAϵ_0}{d}\)

Where A is the area of the parallel plate, d is the distance between parallel plates, ϵ0 is the permittivity and k is the dielectric constant.

EXPLANATION:

Capacitance\(C \propto \frac{A}{d}\)

  • So, the capacitance is directly proportional to the area of the parallel plates. Thus, C increases with plate area.
  • Capacitance is inversely proportional to the distance between the plates. Thus, C increases with a decrease in the distance between the plate area.

Hence, the capacitance between two parallel plates increases when there are a bigger plate area and a shorter distance between the plates.

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