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Must a capacitor's plates be made of conducting material? What would happen if two insulating plates were used instead of conducting plates?

Short Answer

Expert verified
Answer: Yes, a capacitor's plates must be made of conducting material to allow the storage of electric charge and displacement when a voltage is applied across the plates. Using insulating plates would render the capacitor incapable of storing and releasing electrical energy due to the lack of charge movement and electric field formation between the plates.

Step by step solution

01

Understanding the function of a capacitor

A capacitor is an electrical component that stores and releases electrical energy by storing and displacing electric charge. It consists of two conducting plates separated by an insulating material known as a dielectric. When an electric potential difference (voltage) is applied across the plates, the plates will store equal and opposite charges. The stored energy in a capacitor can be utilized later in various applications, such as power supplies and signal filtering.
02

The role of conducting materials in capacitors

Conductive materials like metals allow the movement of electrons, which is essential for storing electric charge in a capacitor. When a voltage is applied to the capacitor, electrons move from one plate to the other, creating a net charge separation and building up an electric field across the insulator between the plates. This electric field represents the stored energy in the capacitor. The ability of a capacitor to store charge, also known as capacitance, depends on the surface area of the conducting plates, the distance between the plates, and the properties of the insulating material between them.
03

What happens if insulating plates are used?

If the plates of a capacitor were made of insulating materials instead of conducting materials, the capacitor would not function properly. Insulating materials do not allow free movement of electrons, so it would be nearly impossible for the capacitor to store or displace electric charge. Consequently, no electric field would form between the plates, and the capacitor would not store any energy. In conclusion, a capacitor's plates must be made of conducting material to allow the storage of electric charge and displacement when a voltage is applied across the plates. Using two insulating plates would render the capacitor incapable of storing and releasing electrical energy due to the lack of charge movement and electric field formation between the plates.

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Most popular questions from this chapter

A parallel plate capacitor is constructed from two plates of different areas. If this capacitor is initially uncharged and then connected to a battery, how will the amount of charge on the big plate compare to the amount of charge on the small plate?

A parallel plate capacitor with air in the gap between the plates is connected to a \(6.00-\mathrm{V}\) battery. After charging, the energy stored in the capacitor is \(72.0 \mathrm{~nJ}\). Without disconnecting the capacitor from the battery, a dielectric is inserted into the gap and an additional \(317 \mathrm{~nJ}\) of energy flows from the battery to the capacitor. a) What is the dielectric constant of the dielectric? b) If each of the plates has an area of \(50.0 \mathrm{~cm}^{2}\), what is the charge on the positive plate of the capacitor after the dielectric has been inserted? c) What is the magnitude of the electric field between the plates before the dielectric is inserted? d) What is the magnitude of the electric field between the plates after the dielectric is inserted?

A parallel plate capacitor of capacitance \(C\) has plates of area \(A\) with distance \(d\) between them. When the capacitor is connected to a battery of potential difference \(V\), it has a charge of magnitude \(Q\) on its plates. While the capacitor is connected to the battery, the distance between the plates is decreased by a factor of \(3 .\) The magnitude of the charge on the plates and the capacitance are then a) \(\frac{1}{3} Q\) and \(\frac{1}{3} C\). c) \(3 Q\) and \(3 C\). b) \(\frac{1}{3} Q\) and \(3 C\). d) \(3 Q\) and \(\frac{1}{3} C\).

The Earth can be thought of as a spherical capacitor. If the net charge on the Earth is \(-7.8 \cdot 10^{5} \mathrm{C},\) find \((\) a) the capacitance of the Earth and (b) the electric potential energy stored on the Earth's surface

A parallel plate capacitor is connected to a battery for charging. After some time, while the battery is still connected to the capacitor, the distance between the capacitor plates is doubled. Which of the following is (are) true? a) The electric field between the plates is halved. b) The potential difference of the battery is halved. c) The capacitance doubles. d) The potential difference across the plates does not change. e) The charge on the plates does not change.

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