Why is the potential of Earth not always equal to zero?

In summary, potential is relative to an arbitrary datum and can be defined as zero wherever it is convenient for calculations. This is similar to how voltage is measured with a reference point. In the context of two concentric spheres with charges, the potential of the inner shell is often set to zero for convenience, but it is not actually at zero potential compared to other objects in the universe.
  • #1
gandharva_23
61
0
we take the potentisl of the Earth to be equal to zero for solving some problems though the potential of Earth is not equal to zero . why is that ? or when can we do that ?
 
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  • #2
Potential is relative to an arbitrary datum. You just define the zero potential surface wherever it is convenient for the calculations. So differences in potential are real, but an absolute potential does not exist. Think of it in terms of voltages -- you can define any place as zero volts, and then use your DVM to measure the voltage of other things with respect to that spot. Wherever you put the "-" lead of your DVM is automatically defined as the zero potential spot for that particular measurement.
 
  • #3
we have 2 concentric spheres of radius a and b carrying charge q each . now the inner sphere is earthed . to calculate the final charge in each surface i kept the potential of the inner shell = 0 and used gauss law . am i doing a wrong thing by putting the p[otential of the inner shell = 0 ? if i m justified in doing that then that potential is zero wrt what ?
 
  • #4
Zero with respect to zero. It is your reference or datum. Often, we refer to "Earth" as zero volts, but only because we use it as our voltage reference so often. The "Earth" is not at the same potential as the Sun, so we could use the voltage at the surface of the sun as our zero reference, but that wouldn't be very convenient, eh? :-)
 

What is the "Electrostatics earth problem"?

The Electrostatics earth problem is a theoretical problem in physics that deals with the electric field and potential of a charged object near the surface of the earth. It is often used as an example in electrostatics to demonstrate the concept of equipotential surfaces and the effect of the earth's electric field on charged objects.

Why is the earth's electric field important in the "Electrostatics earth problem"?

The earth's electric field plays a crucial role in the "Electrostatics earth problem" because it is the main factor that determines the potential of a charged object near the earth's surface. The electric field of the earth is caused by the separation of positive and negative charges in the atmosphere and is responsible for the flow of electric current in the atmosphere.

What is an equipotential surface in relation to the "Electrostatics earth problem"?

An equipotential surface is a surface in which all points have the same electric potential. In the "Electrostatics earth problem", the equipotential surfaces are parallel to the surface of the earth and are used to represent the electric potential of a charged object near the earth's surface.

How does the distance from the earth's surface affect the electric potential in the "Electrostatics earth problem"?

The electric potential near the surface of the earth decreases as the distance from the surface increases. This is because the electric field of the earth weakens with distance and the potential difference between two points is directly proportional to the strength of the electric field.

How is the "Electrostatics earth problem" related to lightning strikes?

The "Electrostatics earth problem" is closely related to lightning strikes as it helps explain the process of how lightning is formed. When a storm cloud is charged, it creates an electric field that induces a charge on the earth's surface. This causes a potential difference between the cloud and the earth, resulting in a lightning strike to equalize the charges.

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